diff --git a/DeProjMethods.md b/DeProjMethods.md new file mode 100644 index 0000000000000000000000000000000000000000..7c6a5a6f763e9d1296f5bb07b2af58ee5249c02d --- /dev/null +++ b/DeProjMethods.md @@ -0,0 +1,637 @@ +# DeProj methods. + +We document here the methods of the two DeProj classes `deproj` and `epicell`. We separate methods in the ones that are useful for users of DeProj and the secondary ones that are used by other methods. + +But the really important methods are those who create a `deproj` analysis results from the images. You can directly jump to the `deproj.from_heightmap` method. + +**Table of Contents** + + + * [DeProj methods.](#deproj-methods) + * [The deproj class methods.](#the-deproj-class-methods) + * [Main deproj methods.](#main-deproj-methods) + * [Static method from_heightmap](#static-method-from_heightmap) + * [The import.](#the-import) + * [The segmentation mask image I.](#the-segmentation-mask-image-i) + * [The height-map H.](#the-height-map-h) + * [Example.](#example) + * [Static method from_bellaiche](#static-method-from_bellaiche) + * [The segmentation from the software of Y.B. lab.](#the-segmentation-from-the-software-of-yb-lab) + * [The mesh mapping the tissue surface.](#the-mesh-mapping-the-tissue-surface) + * [The import.](#the-import-1) + * [to_table](#to_table) + * [to_file](#to_file) + * [figure_cell_sizes](#figure_cell_sizes) + * [figure_tissue_orientation](#figure_tissue_orientation) + * [figure_cell_elongation](#figure_cell_elongation) + * [figure_curvatures](#figure_curvatures) + * [figure_distorsions](#figure_distorsions) + * [add_plot_ids](#add_plot_ids) + * [Secondary deproj methods.](#secondary-deproj-methods) + * [plot_values_contour](#plot_values_contour) + * [plot_values_ellipse](#plot_values_ellipse) + * [plot_values_junction](#plot_values_junction) + * [plot_text](#plot_text) + * [Static method cmap_seismic](#static-method-cmap_seismic) + * [Static method compute_curvatures](#static-method-compute_curvatures) + * [The epicell class methods.](#the-epicell-class-methods) + * [Main epicell methods.](#main-epicell-methods) + * [Secondary epicell methods.](#secondary-epicell-methods) + * [plot_contour_2d](#plot_contour_2d) + * [plot_ellipse_2d](#plot_ellipse_2d) + * [plot_contour_3d](#plot_contour_3d) + * [plot_ellipse_3d](#plot_ellipse_3d) + * [get_ellipse_points](#get_ellipse_points) + * [plot_patch_2d](#plot_patch_2d) + * [plot_patch_3d](#plot_patch_3d) + * [Static method euleurZXZ2rot](#static-method-euleurzxz2rot) + * [Static method rot2eulerZXZ](#static-method-rot2eulerzxz) + * [Static method fit_ellipse_2d](#static-method-fit_ellipse_2d) + * [Static method fit_ellipse_3d](#static-method-fit_ellipse_3d) + + + +## The `deproj` class methods. + +A `deproj` instance has several interesting methods, that let you export and display the analysis results. In particular the plotting routines: you will most likely be adapting them to your needs with a bit of MATLAB. + +### Main `deproj` methods. + +#### Static method `from_heightmap` + +This is the most important method of DeProj. It generates analysis results in the shape of a `deproj` object from a segmentation mask and a height-map image. + +##### The import. + +```matlab +obj = deproj.from_heightmap( ... + I, ... + H, ... + pixel_size, ... + voxel_depth, ... + units, ... + invert_z, ... + inpaint_zeros, ... + prune_zeros ) +``` + +Returns a `deproj` object built from segmentation and height-map. + +You need two images as input. + +##### The segmentation mask image `I`. + +The segmentation mask image is the results of the segmentation step, and must be a black and white image where each object is white and separated from its neighbor by a black ridge. Importantly the ridge must be connected using 8-connectivity. For instance, this is good (the ridges can be connected by the pixel diagonals): + + + + + +The following is **not good** (the ridges only move east west north and south): + + + +##### The height-map `H`. + +The height-map is an image of the exact same size that the segmentation image, and for which the pixel value reports the Z position of the tissue surface. Sometimes it is called the elevation map, *etc.* For instance: + + + +On this example the pixel value is a float number that gives the Z position from which the projection pixel was taken. + +##### Example. + +We now explain the meaning of other parameters in an example using the images that are present in the `samples` folder of this repository. They are a small excerpt of a 3D image of a drosophila pupal notum labelled for E-cadherin, and projected with the LocalZProjector (courtesy of Léo Valon, [Romain Levayer lab](https://research.pasteur.fr/en/team/cell-death-and-epithelial-homeostasis/), Institut Pasteur). + +```matlab +% You must first load the two images. +% Path to the images. +>> root_folder = 'samples'; + +>> mask_filename = 'Segmentation-2.tif'; +>> I = imread( fullfile( root_folder, mask_filename ) ); + +>> heightmap_filename = 'HeightMap-2.tif'; +>> H = imread( fullfile( root_folder, heightmap_filename ) ); + +% We can directly report all the measurements in physical units. +% To do so we need to specify what is the unit of length, +% and what is the pixel size in X & Y: +>> pixel_size = 0.183; % µm +>> units = 'µm'; +>> voxel_depth = 1.; % µm + +% Finally we have some options to deal with tissue orientation and missing tissue. +% When we have `value = 0` in a region of the height-map, this signals that the +% projection is not defined at this location, for instance if the tissue is not +% imaged in these regions. We can then extrapolate the height-map there, +% and/or remove cells that touch such a region. + +% If this flag is set to true, the height-map will be extrapolated in regions +% where its value is 0. +>> inpaint_zeros = true; + +% Remove objects that have a Z position equal to 0. Normally this +% value reports objects that are out of the region-of-interest. +>> prune_zeros = true; + +% Often inverted microscopes are used to image these tissues. When the +% sample is arranged on its back, this leads the bottom of the tissue +% surface to have large Z value (this is the case for the sample data). +% The following flag is a convenience that flips it for better display. +% Invert z for plotting. +>> invert_z = true; + + +% The method call itself. +>> dpr = deproj.from_heightmap( ... + I, ... + H, ... + pixel_size, ... + voxel_depth, ... + units, ... + invert_z, ... + inpaint_zeros, ... + prune_zeros ); + +____ +Opening mask image: Segmentation-2.tif +Opening height-map image: HeightMap-2.tif +Converting mask to objects. +Converted a 282 x 508 mask in 2.7 seconds. Found 426 objects and 1840 junctions. +Typical object scale: 10.1 pixels or 1.84 µm. +Collecting Z coordinates. +Done in 0.4 seconds. +Removed 0 junctions at Z=0. +Removed 0 objects touching these junctions. +Computing tissue local curvature. +Computing morphological descriptors of all objects. +Done in 3.3 seconds. +____ + +>> dpr + +dpr = + + deproj with properties: + + epicells: [426×1 epicell] + junction_graph: [1×1 graph] + units: 'µm' + +``` + +____ + +#### Static method `from_bellaiche` + +It is possible to create a `deproj` object from completely different inputs. In this case, we take the segmentation results generated by the MATLAB analysis sofware created by the [lab of Yohanns Bellaïche](https://science.institut-curie.org/research/biology-cancer-genetics-and-epigenetics/developmental-biology-and-genetics/team-bellaiche/) and a mesh generated elsewhere. + +##### The segmentation from the software of Y.B. lab. + +See the following paper for its reference use: + +> [**Unified quantitative characterization of epithelial tissue development.**](https://elifesciences.org/articles/08519) +> +> Boris Guirao, Stéphane U Rigaud, Floris Bosveld, Anaïs Bailles, Jesús López-Gay, Shuji Ishihara, Kaoru Sugimura, François Graner, Yohanns Bellaïche. +> eLife, vol. 4 (**2015**) + +This tool goes beyond the segmentation of the tissue cells. Its complete execution yields the local deformation of the tissue. However DeProj only works on its first step. The first step of this tool generates segmentation results, stored in 4 variables: `CELLS`, `FRAME`, `VERTICES` and `SIDES` as `struct` MATLAB objects. You will find in `samples/AdultZebrafishBrainSeg.mat ` folder of this repo, a *minimal subset* of such a segmentation result. We give below a tentative description of how the results are organized and what each variable should contain. We only document the parts needed by DeProj, and this documentation is limited by and based solely on our understanding of the format. + +Each of the four variables listed above is organized as follow: + +- `CELLS` contains the invidiual cell segmentation results. In this `struct`, DeProj requires at least: + - the variable `numbers`, a `Ncells x 1` array that specifies the ID of the cell (we will import in the `id` field of the corresponding `epicell` ) + - the variable `vertices`, a `Ncells x 1` cell array. In each cell array is listed the indices of the junctions that a cell touches. + - the variable `contour_indices`, a `Ncells x 1` cell array. Each cell array contains the linear indices of the pixels of the cell contour. You can transform them into X, Y coordinates by knowing the width of the source image. +- `SIDES` is a `struct` that contains information about the cell-to-cell borders. We only use the: + - `vertices` variable, which is a `Nedges x 2` array containing the indices of the junctions joinsed by such a border. +- `VERTICES`, a struct array containing the information about the cell junctions. + - the variable `numbers`, a `Njunctions x 1` array that specifies the ID of the junction. + - `XYs` a `Njunctions x 2` array containing the X and Y location of each junction, in physical coordinates. +- `FRAME` is a `struct` that contains information about the image that was used to generate the segmentation results. DeProj uses: + - `imageSize`, a 2 elements array specifying the width and height of the source image. + - `scale1D` the pixel size in physical units. + +If at least all these variables are present, DeProj can import such a segmentation with the method `from_bellaiche`. + +##### The mesh mapping the tissue surface. + +Instead of using a height-map, like the previous import function, we rely here on a mesh file that maps the tissue surface. It must be specified as a path to [a `.ply` file](https://en.wikipedia.org/wiki/PLY_(file_format)) (the `mesh_file_path` input in the example below). + +There is a function to read such a file in a MATLAB package, but we wrote a simple importer, documented below. It is a simplistic reader that can only handle one kind of data formatting. The file must be a binary encoded following the `binary_little_endian` format, there must be 3 floats per vertex, and 3 integers per face, nothing else. In this repo, you will find an example of such a file in `samples/AdultZebrafishBrainSimplifiedMesh.ply`. + +It is important that the vertex coordinates are in physical coordinates and in the same referential that the cell coordinates. Depending on how you generate the tissue mesh, it might be an issue. Some software tend to use a referential where the (0, 0, 0) coordinate is a the center of the mesh, while our cells have boundaries defined from the top-left of the image. If you have to edit, simply or translate a mesh, we suggest using *e.g.* the [MeshLab software](https://www.meshlab.net/). + +##### The import. + +Once you have these two elements, the import is as follow: + +```matlab +dpr = deproj.from_bellaiche( ... + CELLS, ... + FRAME, ... + SIDES, ... + VERTICES, ... + mesh_file_path, ... + units ); +``` + +This will generate a `deproj` object with the same capabilities as for the other import. See the `RunExample2.m` script for an example of such an import. + +________________________________________________________________________________________________________________________________________________________________________________________________________________________________________ + +In the following we suppose that `dpr` or `obj` is an instance of `deproj` created by one of the two static methods described above. + +#### `to_table` + +`T = to_table( obj )` + +Export masurements to a MATLAB table. + +```matlab +>> T = dpr.to_table; +>> head(T) + +ans = + + 8×23 table + + id xc yc zc area perimeter euler_alpha ... + __ ______ ______ _______ ______ _________ ___________ ... + + 1 1.3039 22.669 0.61254 2.507 7.2365 0.71603 ... + 2 2.4739 23.827 0.66689 8.0899 11.849 0.90395 ... + 3 3.5615 3.6656 5.0947 12.317 15.599 -2.0397 ... + 4 2.4705 11.183 3.1008 8.0176 12.523 -2.0734 ... + 5 2.6884 26.749 0.24663 5.141 9.1999 -2.1016 ... + 6 3.6096 14.773 2.7521 13.812 16.114 -2.1033 ... + 7 5.0077 8.8491 4.6461 40.057 26.8 -2.0163 ... + 8 3.9601 29.361 0.22428 7.6378 11.323 -2.0704 ... +``` + +The table also stores the physical units of each columns: + +```matlab +>> T.Properties.VariableUnits + +ans = + + 1×23 cell array + + Columns 1 through 7 + + {0×0 char} {'µm'} {'µm'} {'µm'} {'µm²'} {'µm'} {'radians'} ... +``` + +A short description of the columns is present: + +```matlab +>> T.Properties.VariableDescriptions{7} + +ans = + + 'First Euler angle for the cell plane (rotation around Z)' +``` + +And a table description: + +```matlab +>> T.Properties.Description + +ans = + + 'Data generated from DeProj software, exported on 21-Jul-2020 23:07:02.' +``` + +#### `to_file` + +`to_file( obj, file_name, include_header )` + +Exports results to a spreadsheet file. + +If `file_name` has `.csv` as extension, the data is saved as a CSV file. If it has `.xlsx` as an extension, it is saved as an Excel spreadsheet. The boolean flag `include_header` specifies whether the file will have a header with column names and units. + +```matlab +dpr.to_file( 'table.csv' ) +dpr.to_file( 'table.xlsx' ) +``` + + + +#### `figure_cell_sizes` + +`[ hf, ax1, ax2 ] = figure_cell_sizes( obj, scale_bar_length )` + +Generate a figure with the cells area and perimeter. All the plots generated by the `plot_*` methods are 3D plots. The cells are drawn with their 3D coordinates and you can zoom, rotate, pan to make the curvature of the tissue appear. + +The `scale_bar_length` parameter specifies what should be the length (in physical units) of the scale bar added to the bottom left of the plot. By default it is 10. The output arguments `[ hf, ax1, ax2 ]` are respectfully the handles to the figure created, to the top axes and to the bottom axes. + +```matlab +>> dpr.figure_cell_sizes; +``` + + + +#### `figure_tissue_orientation` + +`[ hf, ax1, ax2, ax3 ] = figure_tissue_orientation( obj, scale_bar_length )` + +Generate a figure with the local plane orientation for each cell. This plane is the oblique plane that is tangent, or as close as possible, to the points on the cell boundary. Its orientation is given as the **3 Euler angles** in the [ZX'Z'' convention](https://en.wikipedia.org/wiki/Euler_angles#Chained_rotations_equivalence). + +- The first one, `alpha` is the orientation of the cell plane (top panel below). As an analogy, imaging you are facing a hill, the slope going up. The direction (south, west…) in which the slope is the largest is given by the angle `alpha`. On these figures we wrap the angle between 0º and 180º to and because of MATLAB convention, this angle is measured counterclockwise from the Y axis (so 90º corresponds to a slope going up in the east-west direction). +- The second one, `beta` measures the slope of this plane with XY plane (middle panel). A value of 0º indicates that the cell plane is parallel to XY. +- The third one , `gamma` measures the cell main orientation in the cell plane (bottom panel). Because the cell plane was rotated a first time by `alpha`, this angle does not give a result immediately usable. + +```matlab +>> dpr.figure_tissue_orientation; +``` + + + +#### `figure_cell_elongation` + +`[ hf, ax1, ax2 ] = figure_cell_elongation( obj, scale_bar_length )` + +Plot the 2D ellipses on the 3D tissue surface. + +The ellipses are plotted in 3D, with the semi-major axis identified by a line. They are coloured by their orientation (projected on the XY plane). The output arguments are respectively `hf` the handle to the figure created and the two axes. + +```matlab +>> dpr.figure_cell_elongation; +``` + +<img src="static/ExampleResults_fig3_EllipseFit.png" alt="ExampleResults_fig3_EllipseFit" width="60%;" /> + +#### `figure_curvatures` + +`[ hf, ax1, ax2, ax3 ] = figure_curvatures( obj, scale_bar_length )` + +Generate a figure with the local curvature for a collection of epicells. The output arguments are respectively `hf` the handle to the figure created and the 3 handles to the axes created from top to bottom. + +DeProj computes the [mean curvature](https://en.wikipedia.org/wiki/Mean_curvature), the [Gaussian curvature](https://en.wikipedia.org/wiki/Gaussian_curvature) and the [principle curvatures](https://en.wikipedia.org/wiki/Principal_curvature), but this plot only includes the mean curvature and the principal curvatures (they have the same units). See the description of these properties in the [documentation on properties](DeProjProperties.md). + +```matlab +>> dpr.figure_curvatures; +``` + + + +#### `figure_distorsions` + +`[ hf, ax1, ax2 ] = figure_distorsions( obj, scale_bar_length )` + +Generate a figure with the error on uncorrected cells area and perimeter. + +#### `add_plot_ids` + +`hts = add_plot_ids( obj, ax )` + +Add the epicell ids to the specified plot axes `ax`. + +```matlab +>> [ hf, ax1, ax2 ] = dpr.plot_sizes; +>> dpr.add_plot_ids( ax1 ); +``` + + + +### Secondary `deproj` methods. + +These secondary methods are used by the methods described above. Feel free to reuse them in your post-analysis pipelines. + +#### `plot_values_contour` + +`hts = plot_values_contour( obj, values, ax )` + +Plot the tissue with the cell exact contours, colored by the specified values. + +This method generates the colored panels of the figures above. It takes all the cell boundaries, plot each of them as a patch, and color them according to the values in the `values` array. If you leave it empty or specify a color string (`'w'`, `'k'`, `'r'`, ..) the cell faces will be transparent and the cell borders will be painted with the specified color. + +The 3rd input arguments `ax` is not optional and specifies the handle of the axes to draw the cells in. + +The output argument `hts` is the list of handles to the patch object created. + +#### `plot_values_ellipse` + +`hts = plot_values_ellipse( obj, values, ax )` + +Plot the tissue with cells as ellipses, colored by the specified values.This method does the same thing that the one described above, but plot the cells as their corresponding 2D ellipse, with one line for the major axis. + +#### `plot_values_junction` + +`hts = plot_values_junction( obj, values, ax )` + +Plot the tissue with the cell contour approximated by the junctions, colored by the specified values. Again this method is a 3rd variation of the top one, this time offering an approximation of the cell boundaries via their junctions. This will reveal useful when trying to plot and interact with a large number of cells (>10<sup>6</sup>). + +#### `plot_text` + +` hts = plot_text( obj, texts, ax )` + +Plot text in the cell array `texts` at the cell centers. Contrary to the plotting functions above, we could not optimize this function, and it will be slow for large number of cells. + +#### Static method `cmap_seismic` + +A colormap that goes from dark red to dark blue with white in the middle, used in the local curvature figure. + +#### Static method `compute_curvatures` + +Routine used to compute the local curvatures. + +## The `epicell` class methods. + +In the following we suppose that `o` is an instance of `epicell`, for instance obtained by executing the a [self-contained example](RunExample.m) in this repository and for instance: + +```matlab +>> o = dpr.epicells(4) + +o = + + epicell with properties: + + boundary: [26×3 single] + center: [2.4705 11.1826 3.1008] + junction_ids: [5×1 double] + area: 8.0176 + perimeter: 12.5227 + euler_angles: [-2.0734 0.4195 -0.2500] + curvatures: [0.0110 -4.8103e-05 0.0240 -0.0020] + ellipse_fit: [2.2284 11.1114 3.1008 2.3848 1.1178 0.4528] + eccentricity: 0.8834 + proj_direction: 1.2539 + uncorrected_area: 7.3173 + uncorrected_perimeter: 12.1116 + id: 4 +``` + +### Main `epicell` methods. + +There are no important user methods for `epicell`. All the important information is already in the properties. Check the [documentation on properties](DeProjProperties.md). + +### Secondary `epicell` methods. + +#### `plot_contour_2d` + +`h = plot_contour_2d( obj )` + +Plot the cell contour (closed) projected on the XY plane, on the current axes. Return `h` the handle to the contour `Line` object. + +#### `plot_ellipse_2d` + +`h = plot_ellipse_2d( obj, npoints, ax )` + +Plot the ellipse fitted on the contour, projected on the XY plane. + +The `npoints` parameter specifies how much points to use for the contour, and `ax` the axes to plot them on. Return `h` the handle to the contour `Line` object. + +```matlab +>> o.plot_contour_2d; +>> axis equal +>> hold on +>> h = o.plot_ellipse_2d( 20, gca ); +>> h.Color = 'red' +>> xlabel('x'), ylabel('y') +``` + +<img src="static/plot_contour_2d.png" alt="EllipsePlot" width="400" /> + +#### `plot_contour_3d` + +`h = plot_contour_3d( obj )` + +Plot the cell contour (closed) on the tissue surface in 3D. The plot is added to the current axes. Return `h` the handle to the contour `Line` object. + +#### `plot_ellipse_3d` + +`h = plot_ellipse_3d( obj, npoints, ax )` + +Plot the ellipse fitted on the contour, on the tissue surface in 3D. + +The `npoints` parameter specifies how much points to use for the contour, and `ax` the axes to plot them on. Return `h` the handle to the contour `Line` object. + +```matlab +>> o.plot_contour_3d; +>> axis equal +>> hold on +>> h = o.plot_ellipse_3d( 20, gca ); +>> h.Color = 'red' +>> xlabel('x'), ylabel('y'), zlabel('z') +``` + +<img src="static/plot_contour_3d.png" alt="EllipsePlot3D" width="400" /> + +#### `get_ellipse_points` + +```matlab +p = get_ellipse_points( obj, npoints ) +``` + +Used by `plot_ellipse_2d` and `plot_ellipse_3d`. + +#### `plot_patch_2d` + +`h = plot_patch_2d( obj, val )` + +Plot the cell contour projected on the XY plane with interior filled according to the specified value `val` and the current axes colormap. + +```matlab +>> # We need a second epicell for this example. +>> o2 = dpr.epicells(7); +>> o.plot_patch_2d( 1 ); +>> hold on, axis equal +>> o2.plot_patch_2d( 2 ); +>> xlabel('x'), ylabel('y') +``` + + + +<img src="static/plot_patch_2d.png" alt="plot_patch_2d" width="400" /> + +#### `plot_patch_3d` + +`h = plot_patch_3d( obj, val )` + +Plot the cell contour in 3D on the tissue surface with interior filled according to the specified value `val` and the current axes colormap. + +```matlab +>> o2 = dpr.epicells(7); +>> o.plot_patch_3d( 1 ); +>> hold on, axis equal +>> o2.plot_patch_3d( 2 ); +>> xlabel('x'), ylabel('y'), zlabel('z') +``` + +<img src="static/plot_patch_3d.png" alt="plot_patch_3d" width="400" /> + +#### Static method `euleurZXZ2rot` + +`R = euleurZXZ2rot( E )` converts the Euler angles, given with the ZX'Z'' convention into a 3D rotation matrix. The Euler angles come for instance from the `euler_angles` field of an `epicell`. + +```matlab +>> R = epicell.euleurZXZ2rot( o.euler_angles ) + +R = + + -0.6647 0.6563 -0.3569 + -0.7403 -0.6431 0.1962 + -0.1008 0.3946 0.9133 +``` + +#### Static method `rot2eulerZXZ` + +`[ E, E_deg ] = rot2eulerZXZ( R )` is the converse method. It returns the Euler angles (in the ZX'Z'' convention) computed from the specified rotation matrix. + +```matlab +>> E = epicell.rot2eulerZXZ( R ) + +E = + + -2.0734 0.4195 -0.2500 +``` + +The angles are returned in radians. The second output argument `E_deg` is the angles in degrees. + +#### Static method `fit_ellipse_2d` + +`[ f, Q ] = fit_ellipse_2d( p, method )` + +Fit a 2D ellipse to 2D points. The points must be specified as a `N x 2` matrix of coordinates. The `method` can be `direct` (the default) or `taubin`. The `direct` method use an algorithm proposed in: + +> [A. W. Fitzgibbon, M. Pilu, R. B. Fisher, "*Direct Least Squares Fitting of Ellipses*", IEEE Trans. PAMI, Vol. 21, pages 476-480 (1999).](https://ieeexplore.ieee.org/document/546029) + +The `taubin` method relies on the algorithm proposed in: + +> [G. Taubin, "Estimation Of Planar Curves, Surfaces And Nonplanar Space Curves Defined By Implicit Equations, With Applications To Edge And Range Image Segmentation", IEEE Trans. PAMI, Vol. 13, pages 1115-1138, (1991)](https://ieeexplore.ieee.org/document/103273) + +The first output argument `f` contains the ellipse parameter in cartesian form. It is a `1 x 5` array made respectively of: + +- The x coordinate of the ellipse center. +- The y coordinate of the ellipse center. +- The [semi-major axis of the ellipse](https://en.wikipedia.org/wiki/Ellipse#Semi-major_and_semi-minor_axes) `a`. +- The semi-minor axis of the ellipse `b`. We always have `a > b` and both values are positive. +- The angle of the semi-major axis with the X axis. + +The second output argument `Q` contains the parametric ellipse parameter. It is a `6 x 1` array such that if its elements are A, B, C … the ellipse is given by: + +*A x² + B x y + C y² + D x + E y + F = 0* + +#### Static method `fit_ellipse_3d` + +`[ f3d, R ] = fit_ellipse_3d( p, E, method )` + +Fit a 2D ellipse to a set of 3D points. The fit requires (or computes) the Euler angles of the plane fitted through the points, so that we can project them on this plane. We then make a 2D ellipse fit on the projected points. This turns to be much more robust than a 3D fit, and also closely match our configuration. + +The inputs are `p` the matrix of `N x 3` points to fit, `E` the Euler angles (as `1 x 3` array) of the plane on which to project the points, and `method` the fitting method. See the documentation of `fit_ellipse_2d` for a description of the methods. If `method` is not specified, the method uses the `direct` algorithm. If the Euler angles `E` are not specified, they are computed using singular value decomposition. + +The first output arguments `f3d` contains the ellipse parameter in cartesian form. It is a `1 x 6` array made respectively of: + +- The x coordinate of the ellipse center. +- The y coordinate of the ellipse center. +- The z coordinate of the ellipse center. +- The [semi-major axis of the ellipse](https://en.wikipedia.org/wiki/Ellipse#Semi-major_and_semi-minor_axes) `a`. +- The semi-minor axis of the ellipse `b`. We always have `a > b` and both values are positive. +- The angle of the semi-major axis with the X'' axis, after the composed rotation by the Euler angles. + +The second argument `R` is the rotation matrix computed from the Euler angles. + + diff --git a/DeProjProperties.md b/DeProjProperties.md new file mode 100644 index 0000000000000000000000000000000000000000..196e87144efdd2c60f553edbd150e02516ee9f57 --- /dev/null +++ b/DeProjProperties.md @@ -0,0 +1,329 @@ +# DeProj output and properties. + +We give here the list of properties stored in the DeProj classes and their definition. + +**Table of Contents** + + * [DeProj output and properties.](#deproj-output-and-properties) + * [The core classes: deproj and epicell.](#the-core-classes-deproj-and-epicell) + * [The epicell class properties.](#the-epicell-class-properties) + * [boundary](#boundary) + * [center](#center) + * [junction_ids](#junction_ids) + * [n_neighbors](#n_neighbors) + * [area](#area) + * [perimeter](#perimeter) + * [euler_angles](#euler_angles) + * [curvatures](#curvatures) + * [ellipse_fit](#ellipse_fit) + * [eccentricity](#eccentricity) + * [proj_direction](#proj_direction) + * [uncorrected_area](#uncorrected_area) + * [uncorrected_perimeter](#uncorrected_perimeter) + * [id](#id) + * [The deproj class properties.](#the-deproj-class-properties) + * [epicells](#epicells) + * [junction_graph](#junction_graph) + * [units](#units) + +## The core classes: `deproj` and `epicell`. + +The DeProj toolbox revolves around two MATLAB classes: + +- The `epicell`class is used to store the data for one cell in a tissue. It is made of several fields we describe below: + +```matlab +o = + + epicell with properties: + + boundary: [26×3 single] + center: [2.4705 11.1826 3.1008] + junction_ids: [5×1 double] + area: 8.0176 + perimeter: 12.5227 + euler_angles: [-2.0734 0.4195 -0.2500] + curvatures: [0.0110 -4.8103e-05 0.0240 -0.0020] + ellipse_fit: [2.2284 11.1114 3.1008 2.3848 1.1178 0.4528] + eccentricity: 0.8834 + proj_direction: 1.2539 + uncorrected_area: 7.3173 + uncorrected_perimeter: 12.1116 + id: 4 +``` + +- The `deproj` class manages a collection of `epicell`s, and represent for instance the results of the analysis of a whole image. + +```matlab +dpr = + + deproj with properties: + + epicells: [426×1 epicell] + junction_graph: [1×1 graph] + units: 'µm' +``` + +## The `epicell` class properties. + +### `boundary` + +The `boundary` property stores a 3D polygon that delimits the cell. It is represented as a `N x 3` matrix, with points sorted along the polygon. The coordinates are in physical units. The Z-values are the position of the vertices on the tissue surface, given the by the smoothed height-map. + +There are fewer than on vertex per pixel on the original segmentation image: we prune redundant points to lower the memory footprint of segmentation results. + +```matlab +o = dpr.epicells(1); +p = o.boundary; +plot3( p(:,1), p(:,2), p(:,3), 'k-o' ) +xlabel('x (µm)'), ylabel('y (µm)'), zlabel('z (µm)') +axis equal +``` + +<img src="static/BoundaryPlot.png" alt="BoundaryPlot" width="400" /> + +### `center` + +The cell center in physical coordinates. `1 x 3` array. + +### `junction_ids` + +The list of indices of junctions that this cell touches. + +You can notice that a `deproj` instance has a `junction_graph` property. This is the graph of the junctions in the tissues. A junction is a location on the tissue surface where at least 3 cells connect. We give more details in the next section on `deproj` properties. + +```matlab +dpr = + + deproj with properties: + + epicells: [426×1 epicell] + junction_graph: [1×1 graph] + units: 'µm' + +>> ids = o.junction_ids + +ids = + + 1 + 5 + 10 + 16 + +>> j = dpr.junction_graph.Nodes( ids, : ) + +j = + + 4×2 table + + Centroid ID + ___________________________ __ + + 0.366 23.424 0.36189 1 + 0.976 24.034 0.3217 5 + 1.647 21.228 0.90516 10 + 2.257 21.838 0.92981 16 + +>> pj = j.Centroid; +>> plot3( p(:,1), p(:,2), p(:,3), 'k-o' ) +>> axis equal, hold on +>> plot3( pj(:,1), pj(:,2), pj(:,3), 'ro', 'MarkerFaceColor', 'r' ) +>> xlabel('x (µm)'), ylabel('y (µm)'), zlabel('z (µm)') +``` + +<img src="static/BoundaryJunctionPlug.png" alt="BoundaryJunctionPlug" width="400" /> + +### `n_neighbors` + +How many neighbours have a cell. Note that for cells on the border of the tissue, we try to deal with border effects. For a cell at the border, we count the number of neighbours including all cells, even the ones not drawn because they are cropped by the image borders. + +### `area` + +The area of the apical surface of the cell, delimeted by its boundary. This value reports the 3D area, of the de-projected cell on the tissue surface. Units are physical units; if you used a pixel size in µm, the area will be in µm². + +### `perimeter` + +The perimeter of the cell boundary, in physical coordinates. Again, using the real 3D coordinates and physical units of length. + +### `euler_angles` + +The orientation of the cell apical surface plane. This property is not entirely trivial. + +The 3D boundary of the cell define an oblique plane to which they are the closest. This local plane has a certain orientation, that we give as the Euler angles, in radians, as a `1 x 3` array. The Euler angles are reported using the [ZX'Z'' convention](https://en.wikipedia.org/wiki/Euler_angles#Chained_rotations_equivalence). Repeating what we said in the example: + +- The first one, `alpha` is the orientation of the cell plane. As an analogy, imaging you are facing a hill, the slope going up. The direction (south, west…) in which the slope is the largest is given by the angle `alpha`. Values within `[-Ï€ ; Ï€[`. +- The second one, `beta` measures the slope of this plane with XY plane (middle panel). A value of 0º indicates that the cell plane is parallel to XY. Values within `[0 ; Ï€[`. +- The third one , `gamma` measures the cell main orientation in the cell plane (bottom panel). Because the cell plane was rotated a first time by `alpha`, this angle does not give a result immediately usable. + +### `curvatures` + +Local curvature metrics at the cell center. + +The height-maps gives the shape of the tissue surface, so we can derive the local curvature from it. The `curvatures` property is a `1 x 4` array that gives respectively: + +- The [mean curvature](https://en.wikipedia.org/wiki/Mean_curvature). +- The [Gaussian curvature](https://en.wikipedia.org/wiki/Gaussian_curvature). +- The first [principle curvature](https://en.wikipedia.org/wiki/Principal_curvature). +- The second principle curvature. + +They are in physical units. If you used a pixel size in µm, the mean curvature, the first and second principle cuvature will be in 1/µm, and the Gaussian curvature will be in 1/µm². + +### `ellipse_fit` + +Results of the fit of a 2D ellipse on the 3D boundary of the cell. + +The cell apical plane we discribe above, and which orientation is given by the `euler_angles` property, is the plane to which the 3D points of the boundary are the closest. If we project the 3D points on this plane, we can fit an ellipse to the projected 2D plane and yield a description of the cell extend and orientation. Caution: the ellipse fit is not made on the XY plane, but on an oblique plane locally tangent to the tissue. Check the Figure 3 on the example, and rotate it, to see that the ellipses have a 3D orientation. + +The `ellipse_fit` contains the result of the fit, in this tangent plane, as a `1 x 6` array, containing respectively: + +- The x coordinate of the ellipse center, in physical units. +- The y coordinate of the ellipse center, in physical units. +- The z coordinate of the ellipse center, in physical units. These 3 coordinates should have values very close that of the `center` property. +- The [semi-major axis of the ellipse](https://en.wikipedia.org/wiki/Ellipse#Semi-major_and_semi-minor_axes) `a`, in physical units. +- The semi-minor axis of the ellipse `b`, in physical units. We always have `a > b` and both values are positive. +- The angle of the semi-major axis with the X'' axis in the rotated tangent plane, in radians. Because this plane was rotated twice with respect to the tissue (euler angles alpha and gamma, this value is not directly usable. See the `proj_direction` property. + +### `eccentricity` + +The ellipse [eccentricity](https://en.wikipedia.org/wiki/Ellipse#Eccentricity), derived from the `ellipse_fit` field. + +It measures how elongated it the cell and varies from 0 to 1. Cells with an eccentricity of 0 resemble a circle. Cells with an eccentricity close to 1 are very elongated. + +### `proj_direction` + +The angle of the long axis of the cell ellipse, with respect to the X axis of the tissue. In radians. See the Figure 3 of the main example. + +### `uncorrected_area` + +The area of the cell, *if it was projected and measured on the XY plane*.This property is included only to assess the impact of the projection distorsion artifact. In physical units. + +### `uncorrected_perimeter` + +The same, for the cell perimeter. + +### `id` + +The cell unique ID within a `deproj` instance. Strictly positive integers. + +## The `deproj` class properties. + +A `deproj` instance has only 3 properties. + +### `epicells` + +A `N x 1` array of `epicell` instances. Each `epicell` represents a cell in the tissue. See above for its properties. The `id` property of an `epicell` corresponds to its index in this array. + +### `junction_graph` + +A undirected graph of junction connections. + + A junction is a location on the tissue surface where at least 3 cells connect. + + <img src="static/JunctionExample.png" alt="JunctionExample" width="300" /> + +The graph stored in the `junction_graph` property is made of the junctions as nodes, and of their connection of edges. If two junctions are linked by an edge in this graph, it means that there is exactly one ridge between two cells that connects them. + +The nodes store their ID and the 3D position of their centroid, in physical units. Because a junction can be made of several pixels, the `Centroid` matrix gives the X, Y, Z position of the pixels that compose a junction. + +```matlab +>> g = dpr.junction_graph + +g = + + graph with properties: + + Edges: [1329×1 table] + Nodes: [920×2 table] + +>> head(g.Nodes) + +ans = + + 8×2 table + + Centroid ID + ___________________________ __ + + 0.366 23.424 0.36189 1 + 0.732 19.581 0.98203 2 + 0.732 24.705 0.19083 3 + 1.098 4.575 3.898 4 + 0.976 24.034 0.3217 5 + 1.281 10.614 2.8064 6 + 1.464 3.294 4.3027 7 + 1.586 14.335 2.0956 8 +``` + +The edges simply store theirs source and target node ids: + +```matlab +>> head(g.Edges) + +ans = + + 8×1 table + + EndNodes + ________ + + 1 5 + 1 10 + 3 5 + 3 11 + 4 7 + 4 14 + 5 16 + 6 12 +``` + +Edges are undirected and there are no duplicates. + +We can use this junction graph to plot a topological representation of the segmentation results: + +```matlab +% Path to the images. +>> root_folder = 'samples'; + +% Load the segmentation image. +>> mask_filename = 'Segmentation-2.tif'; +>> I = imread( fullfile( root_folder, mask_filename ) ); + +% Because we want to display the image with the same coordinates +% that of the junctions, we need to specify the pixel size and use +% the 'XData' and 'YData' arguments of imshow. +>> pixel_size = 0.183; % µm + +% Display the segmentation. +>> imshow( ~I , [ 0 1 ], ... + 'Border', 'tight', ... + 'Xdata', pixel_size * [ 1 size(I,2) ], ... + 'YData', pixel_size * [ 1 size(I,1) ] ) +>> hold on + +% Get the junction graph (run the RunExample.m file first) +g = dpr.junction_graph; + +% Display the junction graph. We use the graph builtin plot method. We just use a 2D plot. +>> plot( g, ... + 'XData', g.Nodes.Centroid(:,1), ... + 'YData', g.Nodes.Centroid(:,2), ... + 'LineWidth', 2, ... + 'EdgeColor', 'b', ... + 'EdgeAlpha', 1, ... + 'Marker', 'o', ... + 'MarkerSize', 4, ... + 'NodeColor', 'r' ) + +% Another simpler solution is to directly use a special deproj plotting method. +% This one plots the junction graph in 3D, with white edges. Uncomment it to try. +% dpr.plot_values_junction( 'w', gca ) +``` + + + + + +### `units` + +This property simply stores the name of the physical unit of length that was specified at creation. It is useful to generate properly annotated figures. + diff --git a/GUI/DeProj_GUI.mlapp b/GUI/DeProj_GUI.mlapp deleted file mode 100644 index 8d796c386ff15bee869a0c31c08995ccd6082449..0000000000000000000000000000000000000000 Binary files a/GUI/DeProj_GUI.mlapp and /dev/null differ diff --git a/MainScripts/InputSegmentation.m b/MainScripts/InputSegmentation.m deleted file mode 100755 index 6a5e1626a32175d717715bfe6049f80bbe5b17b6..0000000000000000000000000000000000000000 --- a/MainScripts/InputSegmentation.m +++ /dev/null @@ -1,30 +0,0 @@ - - -close all -clear -clc - -mask_path = 'GT.tif'; - -% ImageJ mask. -I = imread( mask_path ); - -tic -[ objects, junction_graph ] = mask_to_objects( I ); -fprintf('Analyzed a %d x %d mask in %.1f seconds.\n', size(I,1), size(I,2), toc ) - -%% Plot everything. - -figure -imshow( ~I , [ 0 2 ], 'Border', 'tight' ) -hold on - -plot( junction_graph, ... - 'XData', junction_graph.Nodes.Centroid(:,1), ... - 'YData', junction_graph.Nodes.Centroid(:,2), ... - 'LineWidth', 2, ... - 'EdgeColor', 'b', ... - 'EdgeAlpha', 1, ... - 'Marker', 'o', ... - 'MarkerSize', 4, ... - 'NodeColor', 'r' ) diff --git a/MainScripts/displayCombinedMap.m b/MainScripts/displayCombinedMap.m deleted file mode 100644 index f07a467273c3530361cc6c2f63b66fad32ac88ec..0000000000000000000000000000000000000000 --- a/MainScripts/displayCombinedMap.m +++ /dev/null @@ -1,200 +0,0 @@ - - -function displayCombinedMap(tableOutputDeproj,tableOutputBell,contour3D,outputFolder) -% If not specified, the default display is now in real space (not projected) -% For shape descriptor see publication Zdilla et al. 2016 -% Usual call is -% displayCombinedMap(tableOutputDeproj,tableOutputBell,dataCells.cellContour3D) - -% close all - -scriptVersion = 'displayCombinedMap_v0p5'; - -nSec = 5; % give 5 sec to the software to save the image before going to the next - -if nargin==3 - outputFolder = uigetdir(pwd,'Select the output folder'); -end - -cd(outputFolder); - -dataBool.doApical = true; -dataBool.doNeighbours = true; -dataBool.doAreaRatioRP = true; -dataBool.doAreaRatioPB = true; -dataBool.doPerimeter = true; -dataBool.doAnisotropy = true; -dataBool.doCircularity = true; -dataBool.doRoundness = true; -dataBool.doOrientation = true; - - -% dataBool.doApical = false; -% dataBool.doNeighbours = false; -% dataBool.doAreaRatioRP = false; -% dataBool.doAreaRatioPB = false; -% dataBool.doPerimeter = false; -% dataBool.doAnisotropy = false; -% dataBool.doCircularity = false; -% dataBool.doRoundness = false; -% dataBool.doOrientation = true; - -save('displayParameters','scriptVersion','dataBool'); - -% %% Ask the user for which data to plot => For later... -% prompt = {'Enter the matrix size for x^2:';'Enter the colormap name:'}; -% name = 'Please select the variable to display'; -% Formats = {}; -% Formats(1,1).type = 'list'; -% Formats(1,1).style = 'listbox'; -% Formats(1,1).items = {'Apical area','Nbr of neighbours','Area ratio (Real/Proj)',... -% 'Area ratio (Proj/Bell)','Perimeter (Real)','Circularity (Real)','Roundness (Real)'}; -% Formats(1,1).limits = [0 numel(Formats(1).items)]; % multi-select -% [Answer, Cancelled] = inputsdlg(prompt, name, Formats); - -%% Data to plot -% Apical area -if dataBool.doApical - dataVal = tableOutputDeproj.AreaReal; - titleFig = 'Cell apical surface area (Real)'; - figName = 'mapApicalArea'; - dispPolygonMap(dataVal,titleFig,figName,contour3D,nSec); -end - -% Nbr of neighbours -if dataBool.doNeighbours - dataVal = tableOutputDeproj.NbrNeighbours; - titleFig = 'Nbr of neighbours'; - figName = 'mapNbrNeighbours'; - dispPolygonMap(dataVal,titleFig,figName,contour3D,nSec); -end - -% Area ratio (real vs proj) -if dataBool.doAreaRatioRP - dataVal = tableOutputDeproj.AreaReal./tableOutputDeproj.AreaProj; - titleFig = 'Cell apical surface area ratio (Real/Proj)'; - figName = 'mapAreaRatio_RP'; - dispPolygonMap(dataVal,titleFig,figName,contour3D,nSec); -end - -% Area ratio (Proj vs Bell) -if dataBool.doAreaRatioPB - dataVal = tableOutputDeproj.AreaProj./tableOutputBell.AreaBell; - titleFig = 'Cell apical surface area ratio (Proj/Bell)'; - figName = 'mapAreaRatio_PB'; - dispPolygonMap(dataVal,titleFig,figName,contour3D,nSec); -end - -% Perimeter -if dataBool.doPerimeter - dataVal = tableOutputDeproj.PerimeterReal; - titleFig = 'Cell perimeter (Real)'; - figName = 'mapPerimeter'; - dispPolygonMap(dataVal,titleFig,figName,contour3D,nSec); -end - -% Anisotropy (Real) (as calculated by Bellaiche lab: 1-1/elongation) -if dataBool.doAnisotropy - dataVal = tableOutputDeproj.AnisotropyReal; - titleFig = 'Cell anisotropy (Real)'; - figName = 'mapAnisotropy'; - dispPolygonMap(dataVal,titleFig,figName,contour3D,nSec); -end - -% Circularity is a shape descriptor that can mathematically indicate the degree of similarity to a perfect circle -if dataBool.doCircularity % Error in the method - dataVal = (4*pi*(tableOutputDeproj.AreaEllipseReal) ./ (tableOutputDeproj.PerimeterEllipseReal.^2)); - titleFig = 'Cell circularity (Real)'; - figName = 'mapCircularity'; - dispPolygonMap(dataVal,titleFig,figName,contour3D,nSec); -end - -% Roundness is similar to circularity but is insensitive to irregular borders along the perimeter -if dataBool.doRoundness - dataVal = 4*tableOutputDeproj.AreaEllipseReal./(pi*(tableOutputDeproj.semiMajAxReal*2).^2); - titleFig = 'Cell roundness (Real)'; - figName = 'mapRoundness'; - dispPolygonMap(dataVal,titleFig,figName,contour3D,nSec); -end - -% Orientation of the cell is representing the orientation of the fitted -% ellipse on the cell contour on the mesh. Vector length is weighted by the -if dataBool.doOrientation - % Arrow length is function of the anisotropy - dataVec = tableOutputDeproj.OrientationEllipseReal.*... - tableOutputDeproj.AnisotropyReal; - % Set the origin of the arrow - dataOri = tableOutputDeproj.centerEllipseReal; - titleFig = 'Cell orientation (Real)'; - figName = 'mapOrientation'; - dispQuiverMap(dataOri,dataVec,titleFig,figName,nSec); -end - - -end - - -function dispPolygonMap(dataVal,titleFig,figName,contour3D,nSec) - -%% Preparing the colormap -dataRange = max(dataVal)-min(dataVal); -greyLvlNbr = 200; -color2plot = round(((dataVal-min(dataVal))/dataRange)*(greyLvlNbr-1)+1); -fprintf('displaying: %s\n',titleFig); -dataColor = parula(greyLvlNbr); - -%% Plot the figure -figure -hold on -for bioCell = 1:numel(dataVal) - if isnan(dataVal(bioCell)) - fprintf('Warning: A value was not set properly: skipping cell %d\n',bioCell); - continue - else - fill3(contour3D{bioCell}.cellCt(:,1),... - contour3D{bioCell}.cellCt(:,2),... - contour3D{bioCell}.cellCt(:,3),... - dataColor(color2plot(bioCell),:), ... - 'LineStyle', 'none'); - end -end - -%% Set axes and colorbar -h = colorbar; -caxis([min(dataVal) max(dataVal)]) -axis equal -title(titleFig); -xlabel('X position ({\mu}m)'); ylabel('Y position ({\mu}m)'); -zlabel('Z position ({\mu}m)'); - -savefig(figName) -export_fig(figName,'-png','-m5'); -pause(nSec); -end - - -function dispQuiverMap(dataOri,dataVec,titleFig,figName,nSec) - -fprintf('displaying: %s\n',titleFig); - -% plot the figure -figure -quiver3(dataOri(:,1),dataOri(:,2),dataOri(:,3),dataVec(:,1),dataVec(:,2),dataVec(:,3),'ShowArrowHead','off') -axis equal - -%% Set axes and colorbar -axis equal -title(titleFig); -xlabel('X position ({\mu}m)'); ylabel('Y position ({\mu}m)'); -zlabel('Z position ({\mu}m)'); - -savefig(figName) -export_fig(figName,'-png','-m5'); -pause(nSec); -end - - - - - - diff --git a/MainScripts/displaySubplotCellContour.m b/MainScripts/displaySubplotCellContour.m deleted file mode 100644 index 8ee4de32c6fc4536312d0cd433c26096a13e99b2..0000000000000000000000000000000000000000 --- a/MainScripts/displaySubplotCellContour.m +++ /dev/null @@ -1,26 +0,0 @@ - -function displaySubplotCellContour(cellListError, cellListContour, dim) -% Display the cell contour of a cell list into a subplot - -% Display the cells with a fit error -if numel(cellListError) > 20 - fprinf('Too many cells were not fitted properly. Only fitting the first 20 cells\n'); - nSub = 20; -else - nSub = numel(cellListError); -end -[subPlotSize,~] = numSubplots(nSub); - -figure -hold on -for bioCell = 1:nSub - subplot(subPlotSize(1),subPlotSize(2),bioCell) - plot(cellListContour{bioCell}(1,:),cellListContour{bioCell}(2,:)) - legend(sprintf('cell %d',cellListError(bioCell))) -end - -supAxes=[.08 .08 .84 .84]; -[~,~]=suplabel(sprintf('Not fitted cells (in %d dimension)\n',dim) ,'t', supAxes); - -end - diff --git a/MainScripts/findContour.m b/MainScripts/findContour.m deleted file mode 100644 index 0304c9bdfed7434c38a31ff8a9307f2788fb2a1f..0000000000000000000000000000000000000000 --- a/MainScripts/findContour.m +++ /dev/null @@ -1,110 +0,0 @@ - -%% finds the contour around a set of pixels originating from a previous segmentation - -function cellContour2D = findContour(contour2Dpos,bmethod,PARAMS) -% find the correct order of the points defining the polygon contour of the -% cell instead of sorted by XY position -% Also create the connectivity pairs -% INPUT -% - contour2Dpos: a cell array with N cells each representing the biological -% cells each of dim = nx2 for the n pixels composing the segmented cell in -% 2D. -% - bmethod: 1 of 4 possibilities of boundary contour method -% - msquare -% - msquareImproved: method improved with dilatation and erosion -% - bwboundary: default Matlab method -% - mask2poly: fex boundary finding method, very close to bwboundary -% although with more options -% OUTPUT -% - cellContout2D: structure with 3 fields -% - cellContour2D.Line: paired vertices matrix to infer the pixel -% connections -> deleted -% - cellContour2D.Vertices: XY sorted vertices -> deleted -% - cellContour2D.cellCt: XY sorted vertices in "CW" order - -fprintf('Recreating the cellular contours\n'); - - - -%% Create a temporary binary image of each individual cell before applying a boundary finding method -for bioCell = 1:length(contour2Dpos) % for all cells - clear miniContour miniImg - contour2Dpos{bioCell} = round(contour2Dpos{bioCell}/PARAMS.imSettings.latPixSize); % rescale from µm to pix for image creation - miniContour=[contour2Dpos{bioCell}(:,1) contour2Dpos{bioCell}(:,2)]-(min(contour2Dpos{bioCell})-1); - miniImg = zeros(max(miniContour(:,1)),max(miniContour(:,2))); % columns and lines are switched - for i = 1:size(miniContour,1) - miniImg(miniContour(i,1),miniContour(i,2))=1; - end - - % append 1 layer in all directions to avoid border effect - % could be merged with the previous paragraph drawing the contour but simpler like this - miniImg = [zeros(1,size(miniImg,2)) ; miniImg ; zeros(1,size(miniImg,2))]; - miniImg = [zeros(size(miniImg,1),1) , miniImg , zeros(size(miniImg,1),1)]; - % figure;imshow(testIm) - - % Fill contour - miniImg = imfill(miniImg,'holes'); - - switch bmethod - - case 'msquare' - % Find contour - [cellContour2D{bioCell}.Lines,cellContour2D{bioCell}.Vertices]=isocontour(miniImg,0.5); - % Replace in full image % -1 for start table at 1 and -1 for - % appened lines - cellContour2D{bioCell}.Vertices = cellContour2D{bioCell}.Vertices+... - min(contour2Dpos{bioCell})-2; % replace in full image % -1 for start table at 1 and -1 for appened lines - - case 'msquareImproved' - % Enlarge and erode - miniImg = imresize(miniImg, 2); - selem = ones(3,3); %// square, 8-Negihbours - miniImg = imerode(miniImg, selem); - % Find contour - [cellContour2D{bioCell}.Lines,cellContour2D{bioCell}.Vertices]=isocontour(miniImg,0.5); - % Replace in full image % -1 for start table at 1 and -1 for - % appened lines and /2 for the enlargment - cellContour2D.Vertices = (cellContour2D{bioCell}.Vertices)/2-2+... - min(contour2Dpos{bioCell}); - - case 'bwboundary' - [boundaries,~] = bwboundaries(miniImg,'noholes'); - cellContour2D{bioCell}.cellCt = boundaries{1}+... - min(contour2Dpos{bioCell})-2; % replace in full image % -1 for start table at 1 and -1 for appened lines - - case 'mask2poly' - polyCell=mask2poly(miniImg,'Inner','MINDIST'); - % switch columns 1 and 2 - polyCell(:,3) = polyCell(:,1); - polyCell(:,1) = polyCell(:,2); - polyCell(:,2) = polyCell(:,3); - polyCell(:,3) = []; - cellContour2D{bioCell}.cellCt = polyCell+... - min(contour2Dpos{bioCell})-2; % replace in full image % -1 for start table at 1 and -1 for appened lines - - otherwise - fprintf('Error: Unknown contour method: %s\n', bmethod); - end - - switch bmethod % this step to reorganize the msquare output - case {'msquare','msquareImproved'} - Ori = 1; - tempVert = zeros(length(cellContour2D{bioCell}.Lines),2); - for lines = 1:length(cellContour2D{bioCell}.Lines) - tempVert(lines,:) = cellContour2D{bioCell}.Vertices(cellContour2D{bioCell}.Lines(Ori,1),:); - Dest = cellContour2D{bioCell}.Lines(Ori,2); - if length(find(cellContour2D{bioCell}.Lines(:,1)==Dest))~=1 - fprintf('Error: a contour line is open. Check cell %d at Origin = %d\n',... - bioCell,Dest); - break - end - Ori = find(cellContour2D{bioCell}.Lines(:,1)==Dest); - end - cellContour2D{bioCell}.cellCt = tempVert; - clear tempVert - end - cellContour2D{bioCell}.cellCt = cellContour2D{bioCell}.cellCt*PARAMS.imSettings.latPixSize; % scale back to µm -end -cellContour2D = cellContour2D'; - -end \ No newline at end of file diff --git a/MainScripts/formatTableOuputSurfaceCombine.m b/MainScripts/formatTableOuputSurfaceCombine.m deleted file mode 100644 index f0ad0d21ecc8017856f846d21358e7583dbaf882..0000000000000000000000000000000000000000 --- a/MainScripts/formatTableOuputSurfaceCombine.m +++ /dev/null @@ -1,95 +0,0 @@ - - -function [tableOutputDeproj, tableOutputBell] = formatTableOuputSurfaceCombine(dataCells,dataSeg) -% Format the important variables into a table output for simpler handling - -tableOutputDeproj = table; -tableOutputBell = table; - -%% Cell numbering -tableOutputDeproj.Numbers = dataCells.numbers; -tableOutputBell.Numbers = dataSeg.CELLS.numbers(dataCells.numbers); - -%% Cell center (ellipse real) -for bioCell = 1:numel(dataCells.numbers) - EllipseRealCenter(bioCell,:) = dataCells.cellContour3D{bioCell}.ellipseReal.center; -end -tableOutputDeproj.EllipseRealCenter = EllipseRealCenter; - -%% Cell areas -for bioCell = 1:numel(dataCells.numbers) - areaEllReal(bioCell) = dataCells.cellContour3D{bioCell}.ellipseRotViaOri.areaEllipse; - areaEllProj(bioCell) = dataCells.cellContour2D{bioCell}.ellipseProj.areaEllipse; -end -tableOutputDeproj.AreaReal = cell2mat(dataCells.area.areaRealTot); -tableOutputDeproj.AreaProj = cell2mat(dataCells.area.areaProjTot); -tableOutputDeproj.AreaEllReal = areaEllReal'; -tableOutputDeproj.AreaEllProj = areaEllProj'; -tableOutputBell.AreaBell = dataSeg.CELLS.areas(dataCells.numbers); - -%% Cell neighbours -tableOutputDeproj.nbrNeighbours = dataSeg.CELLS.n_neighbors(dataCells.numbers); -tableOutputBell.nbrNeighbours = dataSeg.CELLS.n_neighbors(dataCells.numbers); - -%% Cell anisotropy (Bellaiche style) % Change for precalculated values ! -for bioCell = 1:numel(dataCells.numbers) - elongationReal(bioCell) = dataCells.cellContour3D{bioCell}.ellipseRotViaOri.semiMajAx / ... - dataCells.cellContour3D{bioCell}.ellipseRotViaOri.semiMinAx; - elongationProj(bioCell) = dataCells.cellContour2D{bioCell}.ellipseProj.semiMajAx / ... - dataCells.cellContour2D{bioCell}.ellipseProj.semiMinAx; - elongationBell(bioCell) = dataSeg.CELLS.anisotropies(dataCells.numbers(bioCell)); -end -tableOutputDeproj.anisostropyReal = 1-1./elongationReal'; -tableOutputDeproj.anisotropyProj = 1-1./elongationProj'; -tableOutputBell.anisotropyBell = elongationBell'; - -%% Cell longer axis -for bioCell = 1:numel(dataCells.numbers) - semiMajorAxisReal(bioCell) = dataCells.cellContour3D{bioCell}.ellipseRotViaOri.semiMajAx; - semiMajorAxisProj(bioCell) = dataCells.cellContour2D{bioCell}.ellipseProj.semiMajAx; -end -tableOutputDeproj.semiMajAxisReal = semiMajorAxisReal'; -tableOutputDeproj.semiMajAxisProj = semiMajorAxisProj'; - -%% Cell angle (Projected only) -for bioCell = 1:length(dataCells.numbers) - % angleReal(bioCell) = - % dataCells.cellContour3D{bioCell}.ellipseRotViaOri.alpha; => Not - % calculated yet - angleProj(bioCell) = dataCells.cellContour2D{bioCell}.ellipseProj.alpha; - angleBell(bioCell) = dataSeg.CELLS.orientations(dataCells.numbers(bioCell)); -end -% tableOutputDeproj.angleReal = angleReal'; -tableOutputDeproj.angleProj = angleProj'; -tableOutputBell.angleBell = angleBell'; - -%% Cell orientation real -for bioCell = 1:numel(dataCells.numbers) % Only keep the end point of the vector. The beginning is the ellipse center - if isnan(dataCells.cellContour3D{bioCell}.ellipseReal.normOrientation(1,1)) - EllipseRealOrient(bioCell,:) = dataCells.cellContour3D{bioCell}.ellipseReal.normOrientation(1,1); - else - EllipseRealOrient(bioCell,:) = dataCells.cellContour3D{bioCell}.ellipseReal.normOrientation(:,2)-... - dataCells.cellContour3D{bioCell}.ellipseReal.normOrientation(:,1); % Centered on the origin - end -end -tableOutputDeproj.EllipseRealOrient = EllipseRealOrient; - -%% Cell perimeters -for bioCell = 1:length(dataCells.numbers) - perimeterReal(bioCell) = dataCells.cellContour3D{bioCell}.perimeterReal; - perimeterProj(bioCell) = dataCells.cellContour2D{bioCell}.perimeterProj; - perimeterEllipseReal(bioCell) = dataCells.cellContour3D{bioCell}.ellipseRotViaOri.perimeterEllipse; -end -tableOutputDeproj.perimeterReal = perimeterReal'; -tableOutputDeproj.perimeterProj = perimeterProj'; -tableOutputDeproj.perimeterEllipseReal = perimeterEllipseReal'; -tableOutputBell.perimeterBell = dataSeg.CELLS.perimeters(dataCells.numbers); - -%% Field naming -tableOutputDeproj.Properties.VariableNames = {'cellID' 'centerEllipseReal' 'AreaReal' 'AreaProj' 'AreaEllipseReal' 'AreaEllipseProj'... - 'NbrNeighbours' 'AnisotropyReal' 'AnisotropyProj' 'semiMajAxReal' 'semiMajAxProj' 'AngleProj' 'OrientationEllipseReal'... - 'PerimeterReal' 'PerimeterProj' 'PerimeterEllipseReal'}; -tableOutputBell.Properties.VariableNames = {'cellID' 'AreaBell' 'NbrNeighbours' 'AnisotropyBell' 'AngleBell'... - 'PerimeterBell'}; - -end diff --git a/MainScripts/surface3D_combine.m b/MainScripts/surface3D_combine.m deleted file mode 100644 index b6166ab0a3f8b8126eb825c3483a9cc6705ce807..0000000000000000000000000000000000000000 --- a/MainScripts/surface3D_combine.m +++ /dev/null @@ -1,1171 +0,0 @@ - -% The objective here is to recalculate the geometrical parameters of cells -% segmented in a 2D projected map using a 3D mesh. Desired geometrical -% parameters are area, orientation, ratio (length-width), curvature -% -% V2D - vertex of the cell contour in the 2D segmentation -% V3D - vertex of the mesh -% - -%{ -Steps: -1) Input parameter -2) Load 2D segmentation (and double check parameters) -3) Load 3D segmentation -4) Recreate the cellular surface contour using a marching square method -5) Find which faces of the mesh are relevant for which cell of the -projected seg (based on the polygon surface of the cell) -6) Calculate the surface of each cell (projected and real) -7) Finding bellaiche sides and mesh faces connections -8) Finding bellaiche contour and mesh faces connections -9) Clear over and under covered cells -10) Deproject both the cell contour and the edges on the mesh -11) Recalculate the fit to ellipse -12) Create a table output -13) Saving output -14) Display final maps -%} - -function surface3D_combine(doDispBell, doDispMesh, doDispOverlay, axPixSize,... - tiffImSize, maxFaces, outputFolder, segLoc, curveLoc) -tic -close all - -PARAMS = {}; - -%%%%%%%%%%%%%%%%%%%%%% PARAMETERS %%%%%%%%%%%%%%%%%%%%%% - -PARAMS.softVersion = 'surface3D_combine_v0p13.m'; - -if nargin == 0 - fprintf('Using default input parameters\n'); - PARAMS.doDispBell = true; % display the 2D segmentation - PARAMS.doDispMesh = true; % display the 3D mesh - PARAMS.doDispOverlay = true; % display the overlayed 2D seg and 3D mesh - PARAMS.doDispErrorEllipse = true; % display the cells with an ellipse fit error - - % Define axial step size (in um) - PARAMS.imSettings.axPixSize = 0.5; % Axial pixel size (in um) - - PARAMS.tiffImSize = 40000; % Limit the input image size when using an elevation map (in pix) - PARAMS.maxFaces = 300; % If need be, reduce the maximum number of faces for the mesh - - % initialize input and output - outputFolder = ''; - segLoc = ''; - curveLoc = ''; - -elseif nargin == 9 - fprintf('Using GUI input parameters\n'); - % Displays inputs - PARAMS.doDispBell = doDispBell; % display the 2D segmentation - PARAMS.doDispMesh = doDispMesh; % display the 3D mesh - PARAMS.doDispOverlay = doDispOverlay; % display the overlayed 2D seg and 3D mesh - - % Define axial step size (in um) - PARAMS.imSettings.axPixSize = axPixSize; - - % Curvature import - PARAMS.tiffImSize = tiffImSize; % Limit the input image size when using an elevation map (in pix) - PARAMS.maxFaces = maxFaces; % If need be, reduce the maximum number of faces for the mesh -else - fprintf('Number of input arguments is inadequate\n'); -end - -% Check that path actually contains a valid path -if isempty(outputFolder) % output folder - PARAMS.outputFolder = uigetdir(pwd,'Select the output folder'); -else - PARAMS.outputFolder = outputFolder; -end -if isfile(segLoc) % segmentation file - PARAMS.segLoc = segLoc; -else - PARAMS.segLoc = uipickfiles( 'Prompt','Select the 2D segmented file (.mat format)',... - 'FilterSpec','*.mat','out','ch','num',1); -end -if isfile(curveLoc) % sample curvature file - PARAMS.curveLoc = curveLoc; -else - PARAMS.curveLoc = uipickfiles( 'Prompt','Select the curve file (.ply or .tif format)',... - 'REFilter','\.ply$|\.tif$','out','ch','num',1); -end - - -% PARAMETERS unaccessible from the GUI -PARAMS.maxTolAreaRatio = 0.001; % set the maximum tolerance for the ratio faceArea / cellArea -PARAMS.doDispErrorEllipse = false; % display the cells with an ellipse fit error -PARAMS.imSettings.z = 0; % image size in Z (in px) => Could be used to offset the curvature -%%%%%%%%%%%%%%%%%%%%%% END OF PARAMETERS %%%%%%%%%%%%%%%%%%%%%% - - -cd(PARAMS.outputFolder) - -%% Load 2D segmetation from Bellaiche soft and resize/flip -[dataSeg, dataCells, PARAMS] = loadSeg(PARAMS); - -%% Load sample curvature -dataCurv = loadCurve(PARAMS); - -%% plots of 2D segmentation and Mesh -% Plot Bellaiche data if asked -if PARAMS.doDispBell % only plots the light version (nodes only) - figure - plotSeg(dataSeg.SIDES.vertices, dataSeg.VERTICES.XYs, PARAMS); - axis equal - savefig(gcf,[PARAMS.outputFolder filesep 'seg2D']); -end -% Plot Mesh data if asked -if PARAMS.doDispMesh - figure - plotMesh(dataCurv,PARAMS); - axis equal - savefig(gcf,[PARAMS.outputFolder filesep 'mesh3D']); -end -% Plot combined images if asked % currently an issue since displayed -% bellaiche is in µm and mesh in pix -if PARAMS.doDispOverlay - figure - hold on - plotSeg(dataSeg.SIDES.vertices,dataSeg.VERTICES.XYs,PARAMS); - plotMesh(dataCurv,PARAMS); - axis equal - title('2D segmentation and 3D mesh combined'); - savefig(gcf,[PARAMS.outputFolder filesep 'seg2D_mesh3D']); - export_fig([PARAMS.outputFolder filesep 'seg2D_mesh3D2'],'-png','-m5'); -end - -%% Here will go the mesh parsing function for limits in angle, holes and folds -% for getting rid of holes => check intersection in a square matrice of the -% faces and rid of the ones for which intersection > 0 on the fly to limit -% the calculations - -%% Restructure projected cells to proper contours -% Find contiguous points of each cell/polygon countour -% Creates the edges for later use -dataCells.cellContour2D = findContour(dataCells.contourPo2D, 'bwboundary', PARAMS); - -% % create triangulated areas Check with polygon intersection instead -% dataCells = polygon2surface(dataCells); - -%% delete cells at the boundary of the mesh or at the boundary of forbidden areas such as too steep angles - - -%% Find which faces of the mesh are relevant for which cell of the projected seg -[dataCells, dataCurv] = cell2face(dataCurv, dataCells); - -%% Calculate the surface of each cell -dataCells = cellSurface(dataCurv, dataCells); - -%% finding bellaiche sides and faces connections -dataCells = side2face(dataCells, dataSeg, dataCurv); - -%% Sort contour pixels by face and biological cell -dataCells = contour2face(dataCells, dataCurv); - -%% Clear over and under covered cells -dataCells = checkCoverage(dataCells, dataCurv, dataSeg, PARAMS); -% check polygon of cell - polygon of faces result => if ~empty => delete - -%% Projected both the cell contour and the edges on the mesh -[dataCells, dataCurv] = projectOnMesh(dataCells, dataSeg, dataCurv, PARAMS); - -%% Recalculate the fit to ellipse -dataCells = cell2ellipse(dataCells, dataCurv, PARAMS); - -%% Create a table output -[tableOutputDeproj, tableOutputBell] = formatTableOuputSurfaceCombine(dataCells, dataSeg); - -%% Saving output -save([PARAMS.outputFolder filesep 'deprojectedData.mat'],... - 'dataCells','dataCurv','dataSeg','PARAMS'); - -% save([PARAMS.outputFolder filesep 'deprojectedTable.mat'],'tableOutputDeproj'); -save('deprojectedTable.mat','tableOutputDeproj'); - -% save([PARAMS.outputFolder filesep 'bellaicheTable.mat'],'tableOutputBell'); -save('bellaicheTable.mat','tableOutputBell'); - -%% Display final maps -displayCombinedMap(tableOutputDeproj,tableOutputBell,dataCells.cellContour3D,PARAMS.outputFolder) - -fprintf('Deprojection finished after %d minutes\n',round(toc/60)); - -end - -%%%%%%%%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%%%%%%%%%%% -%%%%%%%%%%%%%%%%%%%%%%%%% END MAIN FUNCTION %%%%%%%%%%%%%%%%%%%%%%%%% -%%%%%%%%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%%%%%%%%%%% - -function dataCurv = loadCurve(PARAMS) -%% Load as a mesh the curvature of the sample form a mesh of from a 2D elevation map - -if endsWith(PARAMS.curveLoc, '.ply') - % Load a 3D mesh produced by the MorphographX soft - dataCurv = loadMesh(PARAMS); -elseif endsWith( PARAMS.curveLoc, '.tif' ) - % Load an elevation map such as produced by LocalZProj transformed to a - % mesh format - dataCurv = loadElev(PARAMS); -end - -% Calculate normals of the faces -[dataCurv.normalV,dataCurv.normalF] = compute_normal(dataCurv.vertices,dataCurv.faces); - -end - - -function dataCurv = loadElev(PARAMS) -%% Load a 2D elevation map and format it as a mesh -fprintf('Loading elevation map\n'); -tiffImage = read(Tiff(PARAMS.curveLoc)); - -% Calculate the scaling factor -scalingFactor = ceil( size(tiffImage,1)*size(tiffImage,2) / PARAMS.tiffImSize); - -% import and scale the image data -z = double(tiffImage); -z = imresize( z, sqrt(1/scalingFactor) ); -[x,y] = meshgrid(1:size(z,2),1:size(z,1)); -pointMat = [reshape(x,[],1),reshape(y,[],1),reshape(z,[],1)]; -pointMat(pointMat(:,3)<=1, :) = []; % => get rid of empty positions - -% Scale to spatial units -pointMat(:,1) = pointMat(:,1) * (PARAMS.imSettings.latPixSize * sqrt(scalingFactor) ); -pointMat(:,2) = pointMat(:,2) * (PARAMS.imSettings.latPixSize * sqrt(scalingFactor) ); -pointMat(:,3) = pointMat(:,3) * PARAMS.imSettings.axPixSize; - -% Calculate 2D mesh -tri = delaunay(pointMat(:,1),pointMat(:,2)); -% Create fv struct and populate it -dataCurv = {}; -dataCurv.faces = tri; -dataCurv.vertices = pointMat; % => vertices are pushed in 3D -dataCurv = reducepatch(dataCurv,PARAMS.maxFaces,'verbose'); % reduce mesh size to a more -[dataCurv.normalV,dataCurv.normalF] = compute_normal(dataCurv.vertices,dataCurv.faces); - -% patch('Faces', fv.faces, 'Vertices', fv.vertices, 'FaceVertexCData', fv.vertices(:,3), ... -% 'FaceColor', 'interp', 'LineStyle', 'None'); - -end - -function dataCurv = loadMesh(PARAMS) - -% load data -% Add we GUI after original test phase -fprintf('Loading mesh file\n'); -[dataCurv.vertices,dataCurv.faces] = read_ply(PARAMS.curveLoc); - - -% Correct the centering of the image. Default is that coordinates origin of the -% mesh are in the center of the image while we need to force 0,0,0 in the -% bottom left - -% Make sure the mesh z position is only in positive values, keep the -% maximum offset between the lowest point and half the range of the -% original if specified by the user -axialOffset = max( PARAMS.imSettings.z*PARAMS.imSettings.axPixSize/2, ... - ceil( abs( min( dataCurv.vertices(:,3) ) ) ) ); -dataCurv.vertices = bsxfun( @plus,dataCurv.vertices,... - [ PARAMS.imSettings.x*PARAMS.imSettings.latPixSize/2 ... - PARAMS.imSettings.y*PARAMS.imSettings.latPixSize/2 ... - axialOffset ] ); - -% Flip in Y the image for overlay with the 2D segmentation -dataCurv.vertices(:,2) = abs(bsxfun(@minus,dataCurv.vertices(:,2),... - PARAMS.imSettings.y*PARAMS.imSettings.latPixSize)); - -% If the number of faces is too high than reduce them -if length(dataCurv.faces)>PARAMS.maxFaces - fprintf('Reducing the number of faces in the Mesh\n'); - dataCurv = reducepatch(dataCurv,PARAMS.maxFaces,'verbose'); -end - -end - -function [dataSeg, dataCells, PARAMS] = loadSeg(PARAMS) -% load and parse data from the Bellaiche analysis -% returns the main structure + an additionnal field for the cells contour -% in pixels (0,0,0 = corners bottom left) - -% Load data -% Add we GUI after original test phase -fprintf('Loading segmentation file\n'); -dataSeg = load(PARAMS.segLoc); - -% Set x y and frame parameters -PARAMS.imSettings.x = dataSeg.FRAME.imageSize(2); % image size in X (in px) % exists in dataSeg -PARAMS.imSettings.y = dataSeg.FRAME.imageSize(1); % image size in Y (in px) % exists in dataSeg -% PARAMS.imSettings.z and PARAMS.imSettings.axPixSize => are set by hand at -% the beginning -PARAMS.imSettings.latPixSize = dataSeg.FRAME.scale1D; % Lateral pixel size (in um) % exists in dataSeg - -% % Check Parameter values => rendered useless by the GUI -% PARAMS = checkPARAMS(PARAMS); - -% rescale and calculate the 2D position of each cell contour (and delete the whole sample fake cell) -dataCells.contourPo2D = {}; -for bioCell=1:length(dataSeg.CELLS.numbers) % for each cell - dataCells.contourPo2D{bioCell} = zeros(length(dataSeg.CELLS.contour_indices{bioCell}),2); - for vertice=1:length(dataSeg.CELLS.contour_indices{bioCell}) - % dataCells.contourPo2D{bioCell}(vertice,1)=... - % idivide(dataSeg.CELLS.contour_indices{bioCell}(vertice),int32(2916))*PARAMS.imSettings.latPixSize; - % dataCells.contourPo2D{bioCell}(vertice,2)=... - % rem(dataSeg.CELLS.contour_indices{bioCell}(vertice),int32(2916))*PARAMS.imSettings.latPixSize; - % dataCells.contourPo2D{bioCell}(vertice,3)=0; % fake z position for plot 3D - - dataCells.contourPo2D{bioCell}(vertice,1)=... - double(idivide(dataSeg.CELLS.contour_indices{bioCell}(vertice),int32(2916)))*PARAMS.imSettings.latPixSize; - dataCells.contourPo2D{bioCell}(vertice,2)=... - double(rem(dataSeg.CELLS.contour_indices{bioCell}(vertice),int32(2916)))*PARAMS.imSettings.latPixSize; - end -end -dataCells.contourPo2D = dataCells.contourPo2D'; - -dataCells.types = dataSeg.CELLS.types; -dataCells.numbers = dataSeg.CELLS.numbers; - -% % delete largest cell => whole sample fake cell % to be used if too long -% % calculation or proves to be a problem -% [sorted_contour_length,I] = sort(dataSeg.CELLS.contour_chord_lengths,'descend'); -% if sorted_contour_length(1)/sorted_contour_length(2) > 10 -% % if not the largest cell may not be the sample contour -% dataCells.contourPo2D(I(1)) = []; -% else -% disp('Warning: check that the largest cell is the sample contour'); -% end - -end - -function plotTable = plotSeg(sides,vertices,PARAMS) -% plots the 2D segmention from Bellaiche in the open figure -uSides = unique(sides, 'rows'); % get rid of duplicates -uSides = uSides(uSides(:,1)~=uSides(:,2),:); % get rid of circular cell -graphTable = graph(); -graphTable = addnode(graphTable,size(vertices,1)); -graphTable = addedge(graphTable,uSides(:,1),uSides(:,2)); -plotTable = plot(graphTable,'marker','none','NodeLabel',[],'EdgeColor','k'); -if size(vertices,2)==3 - plotTable.ZData = (vertices(:,3)); - plotTable.YData = (vertices(:,2)); - plotTable.XData = (vertices(:,1)); -else - plotTable.YData = (vertices(:,2)); - plotTable.XData = (vertices(:,1)); -end -% axis equal -xlabel('X position ({\mu}m)'); -ylabel('Y position ({\mu}m)'); -title('2D segmentation result'); -axis([0 PARAMS.imSettings.x*PARAMS.imSettings.latPixSize ... - 0 PARAMS.imSettings.y*PARAMS.imSettings.latPixSize]); -end - -function patchHandle = plotMesh(dataCurv,PARAMS) -% Display mesh with z info encoded in colormap with transparency - -patchHandle = patch('Faces',dataCurv.faces,'Vertices',dataCurv.vertices,... - 'FaceVertexCData',dataCurv.vertices(:,3),'FaceColor','interp','LineStyle','none',... - 'FaceVertexAlphaData',0.3,'FaceAlpha','flat'); -% % Display mesh with only edges and vertices -% patchedMesh = patch(dataCurv, 'FaceColor','none','LineWidth',0.5); -% hold on -% plot3(dataCurv.vertices(:,1),dataCurv.vertices(:,2),dataCurv.vertices(:,3),'.'); -axis equal -xlabel('X position ({\mu}m)'); -ylabel('Y position ({\mu}m)'); -title('3D Mesh result'); -axis([0 PARAMS.imSettings.x*PARAMS.imSettings.latPixSize... - 0 PARAMS.imSettings.y*PARAMS.imSettings.latPixSize... - 0 max( dataCurv.vertices(:,3) )]); -end - -function [dataCells, dataCurv] = cell2face(dataCurv,dataCells) -% cycle through each cell and finds wich face of the mesh idoFirstPassntersect -% Numerical problems can occur when the polygons have a large offset from -% the origin ! - -fprintf('Establishing the cell/mesh connectivity\n'); - -% Preallocate structures -cell2Face = cell(length(dataCells.numbers),1); -Face2Cell = cell(size(dataCurv.faces,1),1); -dataCurv.contour = cell(size(dataCurv.faces,1),1); - -% For every face of the mesh (first since it has to be reallocated into a -% more manageable structure for every comparison) -tic -tempTime = 0; -cellContour2D = dataCells.cellContour2D; -for meshTri = 1:size(dataCurv.faces,1) % USE A PARFOR HERE IF POSSIBLE ! - if mod(meshTri,100)== 0 - fprintf('Analysed faces = %d out of %d. Time since last timepoint = %.1fs\n',meshTri,size(dataCurv.faces,1),... - toc-tempTime); - tempTime = toc; - end - % allocate the triangular of the Mesh face - dataCurv.contour{meshTri} = vertcat(dataCurv.vertices(dataCurv.faces(meshTri,1),:),... - dataCurv.vertices(dataCurv.faces(meshTri,2),:),... - dataCurv.vertices(dataCurv.faces(meshTri,3),:)); - if ~ispolycw(dataCurv.contour{meshTri}(:,1),dataCurv.contour{meshTri}(:,2)) - % check and force clockwise ordering - [dataCurv.contour{meshTri}(:,1),dataCurv.contour{meshTri}(:,2)] = ... - poly2cw(dataCurv.contour{meshTri}(:,1), dataCurv.contour{meshTri}(:,2)); - end - % end - - % for every cell of the mesh - localFace2Cell = zeros(1, length(dataCells.numbers)); - localContour = dataCurv.contour{meshTri}; - parfor bioCell = 1: length(dataCells.numbers) - % bioCell = 1000; - [xInter, ~] = polybool('intersection', cellContour2D{bioCell}.cellCt(:,1),... - cellContour2D{bioCell}.cellCt(:,2),... - localContour(:,1),localContour(:,2)); - if ~isempty(xInter) - % fprintf('cell %d Connected with mesh face %d\n', bioCell, meshTri); - cell2Face{bioCell} = cat(1,cell2Face{bioCell},meshTri); - localFace2Cell(bioCell) = bioCell; - end - end - Face2Cell{meshTri} = unique(localFace2Cell(localFace2Cell>0)); -end - -dataCells.cell2Face = cell2Face; -dataCells.Face2Cell = Face2Cell; - -fprintf('Total time = %.1fs\n',toc); - -end - -function dataCells = cellSurface(dataCurv,dataCells) -% calculate the surface of each 2D segmented cell - - -%% calculate the 2D surfaces of the polygonal faces intersecting the cell -fprintf('Calculating the 2D surface of the polygonal faces intersecting each cell\n') - -dataCells.area.areaProjTot = cell(length(dataCells.numbers),1); -dataCells.area.areaProjPerFace = cell(length(dataCells.numbers),1); - -for bioCell = 1 : length(dataCells.contourPo2D) - if isempty(dataCells.cell2Face{bioCell}) - continue - end - for polyInd = 1:length(dataCells.cell2Face{bioCell}) - % for every face of the mesh connected to the cell - - % Find the intersection of the face and cell - [xInter, yInter] = polybool('intersection', dataCells.cellContour2D{bioCell}.cellCt(:,1),... - dataCells.cellContour2D{bioCell}.cellCt(:,2),... - dataCurv.contour{dataCells.cell2Face{bioCell}(polyInd)}(:,1),... - dataCurv.contour{dataCells.cell2Face{bioCell}(polyInd)}(:,2)); - - % If more than 1 intersection, split the polygon - [xsplit, ysplit] = polysplit(xInter,yInter); - - % Calculates the projected intersecting surface for the n splitted - % polygons when needed - dataCells.area.areaProjPerFace{bioCell}(polyInd) = 0; - for n = 1:numel(xsplit) - dataCells.area.areaProjPerFace{bioCell}(polyInd) = ... - dataCells.area.areaProjPerFace{bioCell}(polyInd)+polyarea(xsplit{n}, ysplit{n}); - end - end - dataCells.area.areaProjTot{ bioCell } = sum(dataCells.area.areaProjPerFace{bioCell}); - dataCells.area.areaProjPerFace{ bioCell } = dataCells.area.areaProjPerFace{bioCell}'; -end - -%% Calculate the real and projected surfaces of the mesh Faces -dataCurv = face2Area(dataCurv); - -%% Correct each polygon 2D surface using the mesh face normal vector to obtain the 3D surface -dataCells.area.areaRealTot = cell(length(dataCells.numbers),1); -dataCells.area.areaRealPerFace = cell(length(dataCells.numbers),1); -for bioCell = 1:length(dataCells.contourPo2D) - dataCells.area.areaRealPerFace{bioCell} = []; - dataCells.area.areaRealPerFace{bioCell} = dataCells.area.areaProjPerFace{bioCell}.*... - dataCurv.surfRatio(dataCells.cell2Face{bioCell}); - dataCells.area.areaRealTot{bioCell} = []; - dataCells.area.areaRealTot{bioCell} = sum(dataCells.area.areaRealPerFace{bioCell}); -end - -end - -function dataCurv = face2Area(dataCurv) -% Calculates both the projected along z and the real surface of each face -% of the mesh - -fprintf('Calculating the mesh faces real and projected surfaces\n'); - -% vectors of sides 1 and 2 of triangle -u = dataCurv.vertices(dataCurv.faces(:,2), :) - dataCurv.vertices(dataCurv.faces(:,1), :); -v = dataCurv.vertices(dataCurv.faces(:,3), :) - dataCurv.vertices(dataCurv.faces(:,1), :); -% Real surface calculation -dataCurv.realSurfFace = 1/2 * sqrt(sum(cross(u,v,2).^2, 2)); -% Z Projected surface calculation -u(:,3) = 0; -v(:,3) = 0; -dataCurv.zProjSurfFace = 1/2 * sqrt(sum(cross(u,v,2).^2, 2)); -% Surface ratio -dataCurv.surfRatio = dataCurv.realSurfFace./dataCurv.zProjSurfFace; -end - -function dataCells = side2face(dataCells,dataSeg,dataCurv) -% Returns a faceID of the face above any specific vertex of the contour -% based on Bellaiche side figure -% Will provide a face connection to 0 if not covered by the mesh -for vertex = 1:length(dataSeg.VERTICES.XYs) - if mod(vertex,1000)==0 - fprintf('Scanning vertex %d out of %d\n', vertex, length(dataSeg.VERTICES.XYs)); - end - for triFace = 1:length(dataCurv.faces) % for each triangular face of the mesh - in = inpolygon(dataSeg.VERTICES.XYs(vertex,1),... - dataSeg.VERTICES.XYs(vertex,2),... - dataCurv.contour{triFace}(:,1),... - dataCurv.contour{triFace}(:,2)); - if in - dataCells.VERTICES.vertexOnFace(vertex) = triFace; - continue - end - end -end - -toc - -end - -function dataCells = contour2face(dataCells,dataCurv) -% for each cell, this function will parse the contour and find at which -% face this contour point is attached. This sorting will be used for later -% cell orientation calculation and cell coverage check -% Precedently used for presence check (now merged in checkOverlap) - -for bioCell = 1:length(dataCells.cellContour2D) % for each cell - % last position is the same as first for a close contour - dataCells.cellContour2D{bioCell}.vertexOnFace = ... - zeros(length(dataCells.cellContour2D{bioCell}.cellCt),1); - for triFace = 1:length(dataCells.cell2Face{bioCell}) % for each triangular face of the mesh connected to the cell - in = inpolygon(dataCells.cellContour2D{bioCell}.cellCt(1:end-1,1),... - dataCells.cellContour2D{bioCell}.cellCt(1:end-1,2),... - dataCurv.contour{dataCells.cell2Face{bioCell}(triFace)}(:,1),... - dataCurv.contour{dataCells.cell2Face{bioCell}(triFace)}(:,2)); - dataCells.cellContour2D{bioCell}.vertexOnFace(in) = dataCells.cell2Face{bioCell}(triFace); - end - % last position is the same as first for a close contour - dataCells.cellContour2D{bioCell}.vertexOnFace(end) = dataCells.cellContour2D{bioCell}.vertexOnFace(1); -end - - -end - -function dataCells = checkCoverage(dataCells,dataCurv,dataSeg,PARAMS) - -% Save dataset prior to filtering -dataCells.allCells = dataCells; - -% First: Check for overcovered cells -dataCells.allCells.overCoveredCells = checkOverCovered(dataCells,dataCurv); -% after comparison of 3 methods (area ratio, normal to faces and contour -% check) the normal method is the most conservative and doesn't let any -% cell through if there is the smallest fold above it - -% Second: Check the remaining cells for undercoverage -dataCells.allCells.underCoveredCells = checkUnderCovered(dataCells,PARAMS); -% after comparison of 2 methods (area ratio (0.01% of difference) and -% contour check), it seems that no method is more conservative and both -% will miss a few cells (1-3 out of 3k). => merge of methods - -% Crop those cells out -dataCells = cropOutCells(dataCells,dataSeg); - -% Display the croped out cells -displayClipped(PARAMS,dataCurv,dataCells,dataSeg); - -end - -function overCoveredCells = checkOverCovered(dataCells,dataCurv) -% list cells covered by a downwards oriented face - -downFaces = dataCurv.normalF(3,:)<0; -overCoveredCells = unique(horzcat(dataCells.Face2Cell{downFaces}))'; - -end - -function underCoveredCells = checkUnderCovered(dataCells,PARAMS) - -% List cells for which the coverage is only partial (below a user defined -% threshold) -areaCell = zeros(length(dataCells.numbers),1); -areaSeg = zeros(length(dataCells.numbers),1); -for bioCell = 1:length(dataCells.numbers) - areaSeg(bioCell) = polyarea(dataCells.cellContour2D{bioCell}.cellCt(:,1),... - dataCells.cellContour2D{bioCell}.cellCt(:,2)); - if isempty(dataCells.area.areaProjTot{bioCell}) - areaCell(bioCell) = 0; - else - areaCell(bioCell) = dataCells.area.areaProjTot{bioCell}; - end -end -areaRatio = areaCell./areaSeg; -underCoveredArea = find((areaRatio+PARAMS.maxTolAreaRatio)<1); - -% Make sure every pixel of the contour is under the mesh, might otherwise -% be an issue later -% if there is unallocated vertexes the default face value will be 0 -% (otherwise >= 1) -underCoveredContour = []; -for bioCell = 1:length(dataCells.numbers) - if(logical(sum(dataCells.cellContour2D{bioCell}.vertexOnFace == 0))) - underCoveredContour = horzcat(underCoveredContour,bioCell); - end -end - -% Merge both tests -underCoveredCells = unique(vertcat(underCoveredArea,underCoveredContour')); - -end - -function displayClipped(PARAMS,dataCurv,dataCells,dataSeg) -% display the 2D segmentation and the 3D mesh -% List of the different sides populations to plot -sidesList{1} = dataCells.SIDES.goodSides; -leg1 = sprintf('Good cells (N=%d)',length(dataCells.numbers)); -sidesList{2} = dataCells.SIDES.underSides; -leg2 = sprintf('Undercovered cells (N=%d)',length(dataCells.allCells.underCoveredCells)); -sidesList{3} = dataCells.SIDES.overSides; -leg3 = sprintf('Overcovered cells (N=%d)',length(dataCells.allCells.overCoveredCells)); -sidesList{4} = dataCells.SIDES.underOverSides; -leg4 = sprintf('Under and Overcovered cells (N=%d)',length(dataCells.allCells.underAndOverCells)); -allVertices = dataSeg.VERTICES.XYs; -% dispPARAMS: parameters of the display -dispPARAMS{1}.LineWidth = 0.5; -dispPARAMS{1}.EdgeColor = [0.5;0.5;0.5]'; -dispPARAMS{2}.LineWidth = 2; -dispPARAMS{2}.EdgeColor = [0.64;0.08;0.18]'; -dispPARAMS{3}.LineWidth = 2; -dispPARAMS{3}.EdgeColor = [0.20;0.41;0]'; -dispPARAMS{4}.LineWidth = 2; -dispPARAMS{4}.EdgeColor = [1;0;1]'; -% Legends to be associated -fullLegs = {leg1 leg2 leg3 leg4 'Mesh overlay'}; - -displaySubPop(PARAMS,sidesList,allVertices,fullLegs,dispPARAMS,dataCurv); - -title('Rejected clipped cells'); -savefig(gcf,[PARAMS.outputFolder filesep 'rejected_clipped_cells']); -export_fig([PARAMS.outputFolder filesep 'rejected_clipped_cells'],'-png','-m5'); -end - -function displaySubPop(PARAMS,sidesList,allVertices,fullLegs,dispPARAMS,dataCurv) - -figure -hold on - -for graphPt = 1:length(sidesList) - h{graphPt} = plotSeg(sidesList{graphPt},allVertices,PARAMS); - h{graphPt}.EdgeColor = dispPARAMS{graphPt}.EdgeColor; - h{graphPt}.LineWidth = dispPARAMS{graphPt}.LineWidth; -end - -% Overlay with mesh in blue only if the dataCurv arg is provided -if nargin == 6 - h{length(sidesList)+1} = plotMesh(dataCurv,PARAMS); - h{length(sidesList)+1}.FaceColor = [0;0.45;0.74]; -end - -axis equal -box - -legend(fullLegs); - -end - -function dataCells = cropOutCells(dataCells,dataSeg) - -% Combine both over and under pop -catClipped = vertcat(dataCells.allCells.overCoveredCells,... - dataCells.allCells.underCoveredCells); - -% Boil up the array to only keep unique cells -clippedCellList = unique(catClipped); - -% Find redondant cells (overAndUnder pop) -occurence = sum(catClipped==catClipped'); -if sum(occurence>1)/2+length(clippedCellList) ~= length(catClipped) - % means that the number of cells occuring once + the number of cells - % occuring more than once is not the same as the whole population => - % which is not normal - fprintf('WARNING : Coverage check malfunction (number of duplicated cells)\n'); -end -dataCells.allCells.underAndOverCells = unique(catClipped(occurence>1)); - -% make a copy of all the SIDES associated with each population (except -% for the good ones which will be selected by default) into a separate copy -% to be able to display them separately -dataCells.SIDES.underSides = dataSeg.SIDES.vertices(... - vertcat(dataSeg.CELLS.sides{dataCells.numbers(dataCells.allCells.underCoveredCells)}),:); -dataCells.SIDES.overSides = dataSeg.SIDES.vertices(... - vertcat(dataSeg.CELLS.sides{dataCells.numbers(dataCells.allCells.overCoveredCells)}),:); -dataCells.SIDES.underOverSides = dataSeg.SIDES.vertices(... - vertcat(dataSeg.CELLS.sides{dataCells.numbers(dataCells.allCells.underAndOverCells)}),:); - -% Delete all the badly covered cells from the main structure -dataCells.contourPo2D(clippedCellList) = []; -dataCells.cellContour2D(clippedCellList) = []; -dataCells.cell2Face(clippedCellList) = []; -dataCells.area.areaProjPerFace(clippedCellList) = []; -dataCells.area.areaProjTot(clippedCellList) = []; -dataCells.area.areaRealPerFace(clippedCellList) = []; -dataCells.area.areaRealTot(clippedCellList) = []; -dataCells.types(clippedCellList) = []; -dataCells.numbers(clippedCellList) = []; - -% Create the last SIDES copy for the good cells -dataCells.SIDES.goodSides = dataSeg.SIDES.vertices(vertcat(... - dataSeg.CELLS.sides{dataCells.numbers}),:); - -% Make sure than the total number of cells is unchanged -if sum(length(clippedCellList)+length(dataCells.numbers))~=... - length(dataCells.allCells.numbers) - % means that the number of cells kept + the number of deleted cells is - % equal to the total number of cells - fprintf('WARNING : Coverage check malfunction (total number of cells)\n'); -end - -% Remove the clipped cells from the face2cell connections -for meshFace = 1:length(dataCells.Face2Cell) - tempConnect = dataCells.allCells.Face2Cell{meshFace}; - for clipped = 1:length(clippedCellList) - tempConnect = tempConnect(tempConnect ~= clippedCellList(clipped)); - end - dataCells.Face2Cell{meshFace} = tempConnect; -end - -end - -function [dataCells, dataCurv] = projectOnMesh(dataCells, dataSeg, dataCurv, PARAMS) - -% Calculate plane equations describing each face (Alpha*X,Beta*Y,Gamma = Z) -for meshFace = 1:length(dataCurv.faces) - faceCoords = dataCurv.vertices(dataCurv.faces(meshFace,:),:); - XYmat = horzcat(faceCoords(:,1:2),ones(3,1)); - Zmat = faceCoords(:,3); - dataCurv.planeCoefPerFace(meshFace,:) = XYmat \ Zmat; -end - -% Use face plane coefficients to deproject the 2D contour on the mesh -for bioCell = 1:numel(dataCells.numbers) - dataCells.cellContour3D{bioCell}.cellCt = ... - dataCells.cellContour2D{bioCell}.cellCt; - dataCells.cellContour3D{bioCell}.cellCt(:,3) = diag(... - horzcat(dataCells.cellContour2D{bioCell}.cellCt,... - ones(length(dataCells.cellContour2D{bioCell}.cellCt),1)) * ... - dataCurv.planeCoefPerFace(dataCells.cellContour2D{bioCell}.vertexOnFace,:)'); -end -dataCells.cellContour3D = dataCells.cellContour3D'; - -% And the 2D sides on the mesh -dataCells.VERTICES.XYZs = zeros(size(dataSeg.VERTICES.XYs,1),3); -dataCells.VERTICES.XYZs = dataSeg.VERTICES.XYs; -for vertex = 1:length(dataCells.VERTICES.vertexOnFace) - if dataCells.VERTICES.vertexOnFace(vertex)==0 - % when the vertex is not under the mesh, keep its z position at 0 - continue - end - dataCells.VERTICES.XYZs(vertex,3) = horzcat(dataCells.VERTICES.XYZs(vertex,1:2),ones(1)) * ... - dataCurv.planeCoefPerFace(dataCells.VERTICES.vertexOnFace(vertex),:)'; -end - -displayDeprojected(PARAMS,dataCurv,dataCells) - -end - -function displayDeprojected(PARAMS,dataCurv,dataCells) -% display the 3D deprojected mesh and segmentation -% List of the different sides populations to plot -sidesList{1} = dataCells.SIDES.goodSides; -leg1 = sprintf('Good cells (N=%d)',length(dataCells.cellContour3D)); -sidesList{2} = dataCells.SIDES.underSides; -leg2 = sprintf('Undercovered cells (N=%d)',length(dataCells.allCells.underCoveredCells)); -sidesList{3} = dataCells.SIDES.overSides; -leg3 = sprintf('Overcovered cells (N=%d)',length(dataCells.allCells.overCoveredCells)); -sidesList{4} = dataCells.SIDES.underOverSides; -leg4 = sprintf('Under and Overcovered cells (N=%d)',length(dataCells.allCells.underAndOverCells)); -allVertices = dataCells.VERTICES.XYZs; -% dispPARAMS: parameters of the display -dispPARAMS{1}.LineWidth = 0.5; -dispPARAMS{1}.EdgeColor = [0.5;0.5;0.5]'; -dispPARAMS{2}.LineWidth = 2; -dispPARAMS{2}.EdgeColor = [0.64;0.08;0.18]'; -dispPARAMS{3}.LineWidth = 2; -dispPARAMS{3}.EdgeColor = [0.20;0.41;0]'; -dispPARAMS{4}.LineWidth = 2; -dispPARAMS{4}.EdgeColor = [1;0;1]'; -% Legends to be associated -fullLegs = {leg1 leg2 leg3 leg4 'Mesh overlay'}; - -displaySubPop(PARAMS,sidesList,allVertices,fullLegs,dispPARAMS,dataCurv) - -titleStr = 'Deprojected Rejected clipped cells'; -title(titleStr); -savefig(gcf,[PARAMS.outputFolder filesep titleStr]); -export_fig([PARAMS.outputFolder filesep titleStr],'-png','-m5'); -end - -function dataCells = cell2ellipse(dataCells,dataCurv,PARAMS) - -% Calculate average plane according to each individual contours -dataCells.planeFit = avPlaneOfFaces(dataCells,dataCurv.planeCoefPerFace); - -% Project 3D contour on average plane -for bioCell = 1:length(dataCells.numbers) - dataCells.cellContour3D{bioCell}.cellCtFlat = projPointOnPlane(dataCells.cellContour3D{bioCell}.cellCt,... - dataCells.planeFit{bioCell}.geom3Dvectors); -end - -% Flatten on the Z=0 plane for further ellipse fitting -dataCells = flattenContour(dataCells); - -% Fit an ellipse to the new flatten contour and the projected contour -dataCells = allDimEllipseFitting(dataCells,PARAMS); - -end - -function dataCells = allDimEllipseFitting(dataCells,PARAMS) -% Call the ellipse fitting and addition calculation for each independant -% case of data (Flatten and rotated or Projected) - -% for flatten contours -[dataCells.cellContour3D, dataCells.ellipseFitError3D] =... - BioCellEllipseFitting(dataCells.cellContour3D,dataCells.numbers,3,PARAMS,'ellipseRotViaOri'); - -% for old 2D contours -[dataCells.cellContour2D, dataCells.ellipseFitError2D] =... - BioCellEllipseFitting(dataCells.cellContour2D,dataCells.numbers,2,PARAMS,'ellipseProj'); - -% Replace the semiaxes into the ellipse space for simpler display -for bioCell = 1:numel(dataCells.numbers) - dataCells.cellContour3D{bioCell}.ellipseRotViaOri = replaceSemiAxesInEllipseSpace... - (dataCells.cellContour3D{bioCell}.ellipseRotViaOri); - dataCells.cellContour2D{bioCell}.ellipseProj = replaceSemiAxesInEllipseSpace... - (dataCells.cellContour2D{bioCell}.ellipseProj); -end - -% Derotate the real space ellipse -for bioCell = 1:numel(dataCells.numbers) - dataCells.cellContour3D{bioCell}.ellipseViaOri = ... - derotateEllipseData(dataCells.cellContour3D{bioCell}.ellipseRotViaOri,dataCells.planeFit{bioCell}); -end - -% Relocate the real space ellipse into the mesh -for bioCell = 1:numel(dataCells.numbers) - dataCells.cellContour3D{bioCell}.ellipseReal = relocateEllipseInMeshSpace... - (dataCells.cellContour3D{bioCell}.ellipseViaOri, dataCells.cellContour3D{bioCell}.cellCtFlat); -end - -end - -function ellipseStruct = setEllipseStructToNaN(ellipseStruct) -% If the fit didn't work then simply create the fields with NaN - -ellipseStruct.ellipseContour = NaN; -ellipseStruct.semiMajVec = NaN; -ellipseStruct.semiMinVec = NaN; -ellipseStruct.center = NaN; -ellipseStruct.normOrientation = NaN; - -end - - -function ellipseStruct = relocateEllipseInMeshSpace(ellipseViaOri,cellCt) -% Relocate the fitted ellipse, center and semiaxes onto the mesh - -ellipseStruct = {}; - -if isnan(ellipseViaOri.semiMajVec) % If the fit didn't work => pad with nan - ellipseStruct = setEllipseStructToNaN(ellipseStruct); - return -end - -x0 = cellCt(1,:)'; % translation to apply - -% Apply translation to ellipse contour, center and semiaxes -ellipseStruct.ellipseContour = ellipseViaOri.ellipseContour+x0; -ellipseStruct.semiMajVec = ellipseViaOri.semiMajVec+x0; -ellipseStruct.semiMinVec = ellipseViaOri.semiMinVec+x0; -ellipseStruct.center = ellipseViaOri.center+x0; - -% Normalized orientation -ellipseStruct.normOrientation = ellipseStruct.semiMajVec; -ellipseStruct.normOrientation(:,2) = normalizeVector3d(ellipseStruct.semiMajVec(:,2)'-ellipseStruct.semiMajVec(:,1)')'+ellipseStruct.semiMajVec(:,1); - -end - -function ellipseStruct = derotateEllipseData(ellipseRotViaOri,planeFit) -% Rotate the ellipse, center and semiaxes from the XY axis - -ellipseStruct = {}; - -if isnan(ellipseRotViaOri.semiMajVec) % If the fit didn't work => pad with nan - ellipseStruct = setEllipseStructToNaN(ellipseStruct); - return -end - -x0 = []; % no translation in addition to rotation - -% Allocate for simple reading of rotation axis, rotation amplitude, -axisRot = planeFit.axisRot; % Rotation axis between Z axis and cell normal vector in mesh -angleRot = -planeFit.angleRot; % % inverse of the original rotation amplitude to revert to original - -% Apply rotation to ellipse contour, center and semiaxes -ellipseStruct.ellipseContour = AxelRot(ellipseRotViaOri.ellipseContour,... - angleRot, axisRot, x0); -ellipseStruct.semiMajVec = AxelRot(ellipseRotViaOri.semiMajVec,... - angleRot,axisRot,x0); -ellipseStruct.semiMinVec = AxelRot(ellipseRotViaOri.semiMinVec,... - angleRot,axisRot,x0); -ellipseStruct.center = ellipseStruct.semiMajVec(:,1); - -% Normalized orientation -ellipseStruct.normOrientation = ellipseStruct.semiMajVec; -ellipseStruct.normOrientation(:,2) = normalizeVector3d(ellipseStruct.semiMajVec(:,2)'-ellipseStruct.semiMajVec(:,1)')'+ellipseStruct.semiMajVec(:,1); - -end - -function ellipseStruct = replaceSemiAxesInEllipseSpace(ellipseStruct) -% Here the ellipse is only bidimensionnal either projected on the XY plane -% or ortho projected on the best fitting plane and then rotated on the XY -% plane. In any case, the ellipse is flatten on XY and will remain so -% during the function run - -if isnan(ellipseStruct.semiMajAx) % If the fit didn't work => pad with nan - ellipseStruct = setEllipseStructToNaN(ellipseStruct); - return -end - -% create an ellipse without rotation -data.x = sin(linspace(0,2*pi)); -data.y = cos(linspace(0,2*pi)); -ell = ([ellipseStruct.semiMajAx*data.x; ellipseStruct.semiMinAx*data.y]); - -% rotate the ellipse plot -normalVector = [0 0 1]; % final normal vector -x0 = []; % no translation -alphaAngle = mod(ellipseStruct.alpha/(2*pi)*360,360); % ellipse angle around the -% Z axis; from radians to degrees. -% Rotate the ellipse around the Z axis -ell = AxelRot([ell; zeros(1,length(ell))],alphaAngle,normalVector,x0); - -% set the center properly. MUST be done after rotation -centersRot = [ellipseStruct.center; 0]; % ellipse center (needs 3D) -ellipseStruct.ellipseContour = centersRot + ell; - -% Prepare the ellipse orientation vector -referential = [ellipseStruct.semiMajAx 0 0 ; 0 ellipseStruct.semiMinAx 0; 0 0 0]; -referential = AxelRot(referential,alphaAngle,normalVector,x0); -ellipseStruct.semiMajVec = horzcat(centersRot,centersRot+referential(:,1)); -ellipseStruct.semiMinVec = horzcat(centersRot,centersRot+referential(:,2)); - -% Set center -ellipseStruct.center = ellipseStruct.semiMajVec(:,1); - -% Normalized orientation -ellipseStruct.normOrientation = centersRot; -ellipseStruct.normOrientation(:,2) = normalizeVector3d(ellipseStruct.semiMajVec(:,2)'-ellipseStruct.semiMajVec(:,1)')'+ellipseStruct.semiMajVec(:,1); -end - -function [cellData, ellipseFitError] = BioCellEllipseFitting(cellData,cell_ID,dim,PARAMS,structLoc) - -ellipseFitError = {}; % for ellipses not fitted properly -cellListError = []; -for bioCell = 1:length(cell_ID) - - % Set the correct contour and perimeter (fields are function of the dimension) - if dim == 3 - cellContour = cellData{bioCell}.cellCtFlatViaOriRot(:,1:2)'; - perimeter = cellData{bioCell}.perimeterReal; - elseif dim == 2 - cellContour = cellData{bioCell}.cellCt'; - perimeter = cellData{bioCell}.perimeterProj; - end - - - try % Catch errors thrwon by the fitting method - [cellData{bioCell}.(structLoc).center,... - ag, bg, alphaAng] = ... - fitellipse(cellContour); - catch ME % catch error if no fit possible - fprintf('Cell %d could not be fitted in %dD with an ellipse\n',bioCell, dim) - ellipseFitError{end+1}.errorMes = ME; - ellipseFitError{end}.numbers = cell_ID(bioCell); - ellipseFitError{end}.bioCell = bioCell; - % pad with NaN results for later analysis - bg = NaN; - ag = NaN; - perimeterEllipse = NaN; - alphaAng = NaN; - cellListError = [cellListError bioCell]; - cellListContour{numel(cellListError)} = cellContour; - end - - if bg>ag % invert long and short axes if needed (+ switch axes) - temp = bg; - bg = ag; - ag = temp; - alphaAng = alphaAng+pi/2; % could be mod(pi) to simplify the ellipseFitError.cellListErrorvalues - end - - if ~isnan(bg) % if the fit worked properly - perimeterEllipse = ellipsePerimeter([ag bg]); - end - - % Calculate ellipse area - ellipseArea = pi*ag*bg; - - % Set direct values in structure - % Semi Major Axis - cellData{bioCell}.(structLoc).semiMajAx = ag; - % Semi Minor Axis - cellData{bioCell}.(structLoc).semiMinAx = bg; - % Ellipse angle - cellData{bioCell}.(structLoc).alpha = alphaAng; % in radians - % Ellipse perimeter - cellData{bioCell}.(structLoc).perimeterEllipse = perimeterEllipse; - % Ellipse area - cellData{bioCell}.(structLoc).areaEllipse = ellipseArea; - -end - -if PARAMS.doDispErrorEllipse == true % Only if user asked for the error on the ellipse fits - displaySubplotCellContour(cellListError, cellListContour, dim) -end - -end - -function dataCells = flattenContour(dataCells) - -normalVector = [0 0 1]; % final normal vector -x0 = []; % no translation - -for bioCell = 1:length(dataCells.numbers) - planNormal = dataCells.planeFit{bioCell}.normal; - % Calculate rotation vector and amplitude - dataCells.planeFit{bioCell}.angleRot = -acos(dot(normalVector,planNormal))*360 / (2*pi); - dataCells.planeFit{bioCell}.axisRot = cross(normalVector,planNormal); - - % Set first 3DContour position at position 0,0,0 to ensure that the plane passes by the origin - dataCells.cellContour3D{bioCell}.cellCtFlatViaOri = dataCells.cellContour3D{bioCell}.cellCtFlat-... - dataCells.cellContour3D{bioCell}.cellCtFlat(1,:); - dataCurrent = dataCells.cellContour3D{bioCell}.cellCtFlatViaOri; - - % Calculate the rotated contour using a vector and a rotation angle - [newContour, dataCells.planeFit{bioCell}.rotationMatrix, ~] = AxelRot(dataCurrent',... - dataCells.planeFit{bioCell}.angleRot, dataCells.planeFit{bioCell}.axisRot, x0); - - % Allocate to the proper structure - dataCells.cellContour3D{bioCell}.cellCtFlatViaOriRot = newContour'; - dataCells.cellContour3D{bioCell}.cellCtFlatRot = dataCells.cellContour3D{bioCell}.cellCtFlatViaOriRot +... - dataCells.cellContour3D{bioCell}.cellCtFlat(1,:); - - % Calculate perimeters for proper control - perimeterReal = 0; - perimeterRot = 0; - perimeterProj = 0; - for point = 2:length(newContour) - perimeterReal = perimeterReal + sqrt(sum((dataCells.cellContour3D{bioCell}.cellCtFlatViaOri(point,:)-... - dataCells.cellContour3D{bioCell}.cellCtFlatViaOri(point-1,:)).^2,2)); - perimeterRot = perimeterRot + sqrt(sum((dataCells.cellContour3D{bioCell}.cellCtFlatRot(point,:)-... - dataCells.cellContour3D{bioCell}.cellCtFlatRot(point-1,:)).^2,2)); - perimeterProj = perimeterProj + sqrt(sum((dataCells.cellContour3D{bioCell}.cellCtFlatViaOri(point,1:2)-... - dataCells.cellContour3D{bioCell}.cellCtFlatViaOri(point-1,1:2)).^2,2)); - end - dataCells.cellContour3D{bioCell}.perimeterReal = perimeterReal; - dataCells.cellContour3D{bioCell}.perimeterRot = perimeterRot; - dataCells.cellContour2D{bioCell}.perimeterProj = perimeterProj; -end - -end - -function planeFit = avPlaneOfFaces(dataCells, planeCoefPerFace) - -clear planeFit - -planeFit = cell(length(dataCells.numbers),1); -for bioCell = 1:length(dataCells.numbers) - % plane equation is of the type avAlpha*x+avBeta*y+avGamma=z - % equivalent to Ax+By+Cz+D = 0 - % With avAlpha = -A/C ; avBeta = -B/C ; avGamma = -D/C ; - planeFit{bioCell}.avAlBeGa(1) = 1/dataCells.area.areaRealTot{bioCell} * sum(dataCells.area.areaRealPerFace{bioCell}.*... - planeCoefPerFace(dataCells.cell2Face{bioCell},1)); %avAlpha - planeFit{bioCell}.avAlBeGa(2) = 1/dataCells.area.areaRealTot{bioCell} * sum(dataCells.area.areaRealPerFace{bioCell}.*... - planeCoefPerFace(dataCells.cell2Face{bioCell},2)); % avBeta - planeFit{bioCell}.avAlBeGa(3) = 1/dataCells.area.areaRealTot{bioCell} * sum(dataCells.area.areaRealPerFace{bioCell}.*... - planeCoefPerFace(dataCells.cell2Face{bioCell},3)); % avGamma - % Create 2 vectors part of the plan to describe it and further and save - % it as geom3Dvectors structure - % Calculate it's normal vecteur and (not yet) cartesian equation using Alpha Beta - % and Gamma - planeFit{bioCell}.pointsOfPlane(1,1:2) = min(dataCells.cellContour3D{bioCell}.cellCt(:,1:2)); - planeFit{bioCell}.pointsOfPlane(2,1:2) = [min(dataCells.cellContour3D{bioCell}.cellCt(:,1)) , ... - max(dataCells.cellContour3D{bioCell}.cellCt(:,2))]; - planeFit{bioCell}.pointsOfPlane(3,1:2) = [max(dataCells.cellContour3D{bioCell}.cellCt(:,1)) , ... - max(dataCells.cellContour3D{bioCell}.cellCt(:,2))]; - planeFit{bioCell}.pointsOfPlane(:,3) = ... - planeFit{bioCell}.avAlBeGa(1)*planeFit{bioCell}.pointsOfPlane(:,1) + ... - planeFit{bioCell}.avAlBeGa(2)*planeFit{bioCell}.pointsOfPlane(:,2) + ... - planeFit{bioCell}.avAlBeGa(3); - planeFit{bioCell}.geom3Dvectors = normalizePlane([planeFit{bioCell}.pointsOfPlane(1,:)... - planeFit{bioCell}.pointsOfPlane(2,:)-planeFit{bioCell}.pointsOfPlane(1,:)... - planeFit{bioCell}.pointsOfPlane(3,:)-planeFit{bioCell}.pointsOfPlane(1,:)]); - % Calculate normal vector to the plan - planeFit{bioCell}.normal = planeNormal(planeFit{bioCell}.geom3Dvectors); -end - -end - -function PARAMS = checkPARAMS(PARAMS) -% Double check with the user that the parameters are adapted - -prompt = {'Nbr of pixels in X:','Nbr of pixels in Y:', 'Nbr of Z slices',... - 'Lateral pixel size','Axial pixel size'}; -dlg_title = 'Check parameters'; -num_lines = 1; -defaultans = {num2str(PARAMS.imSettings.x),num2str(PARAMS.imSettings.y),num2str(PARAMS.imSettings.z),... - num2str(PARAMS.imSettings.latPixSize), num2str(PARAMS.imSettings.axPixSize)}; -answer = inputdlg(prompt,dlg_title,num_lines,defaultans); - -PARAMS.imSettings.x = str2double(answer{1}); % image size in X (in px) % exists in dataSeg -PARAMS.imSettings.y = str2double(answer{2}); % image size in Y (in px) % exists in dataSeg -PARAMS.imSettings.z = str2double(answer{3}); % image size in Z (in px) -PARAMS.imSettings.latPixSize = str2double(answer{4}); % Lateral pixel size (in um) % exists in dataSeg -PARAMS.imSettings.axPixSize = str2double(answer{5}); % Axial pixel size (in um) - -end - - - - - - - - - - - - - - - - - - - - - - - - - - - diff --git a/README.md b/README.md index 78085b51749b0c1fc5cc28b948b309c198d9b812..dab92d328dadd52739917da11640b45aefa3f4ba 100644 --- a/README.md +++ b/README.md @@ -1,12 +1,392 @@ -# DeProj HOW TO + -## Launch the program -The method can both be called in a GUI and by the command line of MATLAB -1. To call the method using the GUI: +DeProj is a MATLAB app made to yield accurate morphological measurements on cells in epithelia or tissues. - start the DeProj_GUI app in MATLAB `>> DeProj_GUI`. The GUI will guide you to provide the proper inputs and outputs to the method as well as the method parameters. The app has been created under MATLAB R2017b version and using an older version may create unexpected behavior. - -2. To call the method using the command line: enter `>> surface3D_combine()` +**Table of Contents** - * In case all arguments are provided, the method will continue with the desired inputs - * In case no arguments are provided, the method will revert to default parameters and only ask the user for inputs and output paths. +* [What is DeProj useful for.](#what-is-deproj-useful-for) + * [Measuring cell morphologies on 2D projections.](#measuring-cell-morphologies-on-2d-projections) + * [Projection artefacts.](#projection-artefacts) +* [How to use DeProj.](#how-to-use-deproj) + * [Requirements.](#requirements) + * [Installation.](#installation) + * [Running the example.](#running-the-example) +* [Running DeProj from MATLAB prompt.](#running-deproj-from-matlab-prompt) + * [From a segmentation mask and a height-map.](#from-a-segmentation-mask-and-a-height-map) + * [The segmentation mask.](#the-segmentation-mask) + * [The height-map.](#the-height-map) + * [Running the analysis.](#running-the-analysis) +* [More documentation.](#more-documentation) +* [Appendix.](#appendix) + * [Projection tools that yields the height-map.](#projection-tools-that-yields-the-height-map) + * [Segmentation tools for the projection.](#segmentation-tools-for-the-projection) + +## What is DeProj useful for. + +### Measuring cell morphologies on 2D projections. + +Epithelia are a continuous layer of cells on a typically non-flat, smooth surface. A simple approach to their visualization and analysis is to perform a projection of the signal on the tissue surface on a 2D plane (think of MIP). An epithelium with cells labeled for E-cadherin resembles this (top panel, figure below): + +<img src="static/IllustrateDeProj_02.png" alt="drawing" width="500"/> + +There are several commercial and academic open-source software tools that can segment the cell boundaries imaged on this projection, yielding for instance the black and white mask in the middle panel above. (We list some of them in the last section.) + +Finally, the segmentation is used to make morphological measurements (area, elongation, orientation…). For instance the bottom panel above reports the cell apical area. The color encodes the cell area from 2 µm² (blue) to 60 µm² (yellow). + +### Projection artefacts. + +Most of the time, the morphological measurements are made directly on the 2D segmentation. This is fine as long as the tissue is mostly parallel to the XY plane, on which its 3D volume was projected. + +When this is not the case, any **morphological measurements made on the segmentation results will be corrupted by geometrical distortions induced by the projection**. Indeed, almost all morphology metrics, such as area, circularity, polarity and orientation will be erroneous when they are measured on the 2D projection. This is illustrated on the figure below: + + + +On this illustration, a cell (in red, top-left quadrant) is located on a region of the tissue that makes a large angle with the XY plane. Its projection on the XY plane (in green, bottom-left quadrant) therefore underestimates its size, and alters its orientation. This is recapitulated on the top-right and bottom-right quadrants, with a side view. + +**DeProj** is a tool made to correct for this distorsion. It takes 1) the results of the segmentation on the projection - the green contour on the bottom-right quadrant above - 2) the height-map that follows the shape of the tissue - the gray smooth line on the top-right quadrant above - and "de-project" the cell back on its original position in the tissue - in red, top-right quadrant. Then it yields corrected morphological measurements. + +## How to use DeProj. + +DeProj requires two inputs: + +- the reference surface for the projected tissue, +- and a black-and-white cell-contour image resulting from a segmentation algorithm that ran on the projection. + +From them, it computes accurate metrics on the morphology of cells, as if they were measured on the not on the 2D projection, but on the curved tissue itself. A simple GUI allows entering the two inputs. The reference surface can be entered either as the height-map generated by [LocalZProjector](https://gitlab.pasteur.fr/iah-public/localzprojector) (or another tool), or as a 3D mesh to accommodate a wide range of outputs from preprocessing tools. + +The cell-contour image is internally converted to a collection of individual polygons. The tool then maps each node of a cell polygon onto the reference surface, effectively "deprojecting" the cell contour on the tissue surface. Several morphological metrics (area, perimeter, sphericity... ) are then computed and saved, along with the cell contour mapped on the tissue surface. DeProj also has utilities and tools to display and export analysis results. + +### Requirements. + +We use builtin functions introduced in MATLAB R2019b. So you need at least this version. + +### Installation. + +The simplest way to get DeProj is to use `git` to clone this repository directly. + +```sh +git clone git@gitlab.pasteur.fr:iah-public/DeProj.git +``` + +If you do not have `git` on your system, or don't want to use it, download [the zip of the repository](https://gitlab.pasteur.fr/iah-public/DeProj/-/archive/rework-pub/DeProj-rework-pub.zip). + +Then you want to add DeProj to your MATLAB path. To do so, simply add the `src` folder to the MATLAB path, but do not add its subfolders. It contains only two MATLAB classes: `@epicell` (that stores the data for a single deprojected cell) and `@deproj` that is used to create and manage a collection of `@epicell`s. + +[This page](https://mathworks.com/help/matlab/ref/pathtool.html) explains how to add a folder to the MATLAB path. + +Again, it's important that you add the `src` folder to the path, but not its subfolders because they contain the DeProj classes methods. Details about MATLAB classes and path can be found [here](https://fr.mathworks.com/help/matlab/matlab_oop/organizing-classes-in-folders.html). + +To verify that this worked, just type: + +```matlab +>> epicell +``` + +in the MATLAB prompt. You should see the following: + +```matlab +ans = + + epicell with properties: + + boundary: [] + center: [] + junction_ids: [] + n_neighbors: [] + area: [] + perimeter: [] + euler_angles: [] + curvatures: [] + ellipse_fit: [] + eccentricity: [] + proj_direction: [] + uncorrected_area: [] + uncorrected_perimeter: [] + id: [] +``` + +### Running the example. + +The root folder of the DeProj repository has a [self-contained example](RunExample.m), that you can run with: + +```matlab +>> RunExample +``` + +It will used small crop of images stored in the `samples` folder. After some time you should see the following: + +``` +Opening mask image: Segmentation-2.tif +Opening height-map image: HeightMap-2.tif +Converting mask to objects. +Converted a 282 x 508 mask in 1.3 seconds. Found 426 objects and 1840 junctions. +Typical object scale: 10.1 pixels or 1.84 µm. +Collecting Z coordinates. +Done in 0.1 seconds. +Removed 0 junctions at Z=0. +Removed 0 objects touching these junctions. +Computing tissue local curvature. +Computing morphological descriptors of all objects. +Done in 3.5 seconds. +``` + +and several figures resulting from the analysis: + + + +The plots are 3D plots of cells on the initial tissue surface. In this example, the maximal slope is modest (<20º) so the side views appear rather flat. + + + +DeProj computes the orientation of the local plane parallel to the cell apical surface. This the plane closest to the 3D points of the cell contour. Its orientation is reported as the 3 Euler angles, following the [ZX'Z'' convention](https://en.wikipedia.org/wiki/Euler_angles#Chained_rotations_equivalence). These 3 angles are displayed in the Figure 2 below. + +- The first one, `alpha` is the orientation of the cell plane (top panel below). As an analogy, imaging you are facing a hill, the slope going up. The direction (south, west…) in which the slope is the largest is given by the angle `alpha`. On these figures we wrap the angle between 0º and 180º to and because of MATLAB convention, this angle is measured counterclockwise from the Y axis (so 90º corresponds to a slope going up in the east-west direction). +- The second one, `beta` measures the slope of this plane with XY plane (middle panel). A value of 0º indicates that the cell plane is parallel to XY. +- The third one , `gamma` measures the cell main orientation in the cell plane (bottom panel). Because the cell plane was rotated a first time by `alpha`, this angle does not give a result immediately usable. + + + +We project the cell contour on this inclined plane, and we fit the projected contour by a 2D ellipse. The ellipses are not parallel to the XY plane (they are in the cell plane) and they allow the computation of the cell main orientation (Figure 3 below) and its eccentricity or elongation. + + + +Note that all the plots generated by DeProj are 3D plots following the tissue surface. This can be somewhat hidden by the default plot view (view orthogonal to the XY plane) so the ellipses have their major axis apparent to stress their angle with the XY plane: + + + +If we now put back the axis, labels and rotate the view to make the angle appearing we get this: + + + +Because we have access the Z-position of each location thanks to the height-map, we cam compute the [local curvature](https://en.wikipedia.org/wiki/Curvature#Curves_on_surfaces) of the tissue just at a cell position. This measure a form of 'stretch' on the cell. DeProj reports the Gaussian curvature, the mean curvature and the principal curvatures (Figure 4 below). + + + +We can also measure the cell size (area and perimeter) on the XY projection, and compare the values to the real, deprojected area and perimeter. This gives an idea of the error caused b the projection distorsion. As expected, the error caused by the projection distorsion (Figure 5 below) is larger in areas where the local angle with the XY plane is the largest (middle panel in Figure 2 above). Again, on this example tissue, the slope is rather small so we have only a small error. + + + +Finally we can also have a simplified plot of the cell contour, using the junctions. The following figure shows how many neighbours have a cell. Note that for cells on the border of the tissue, we try to deal with border effects. For a cell at the border, we count the number of neighbours including all cells, even the ones not drawn because they are cropped by the image borders. + + + + + +## Running DeProj from MATLAB prompt. + +DeProj is mainly made of two classes, and running it from the MATLAB prompt should be convenient enough. + +### From a segmentation mask and a height-map. + +You need two images as input. + +#### The segmentation mask. + +It is the results of the segmentation step, and must be a black and white image where each object is white and separated from its neighbor by a black ridge. Importantly the ridge must be connected using 8-connectivity. + +For instance, this is good (the ridges can be connected by the pixel diagonals): + + + +The following is <u>not good</u> (the ridges only move east west north and south): + + + +#### The height-map. + +The height-map is an image <u>of the exact same size that the segmentation image</u>, and for which the pixel value reports the Z position of the tissue surface. For instance: + + + +On this example the pixel value is an integer that gives the Z-plane from which the projection pixel was taken. Several academic softwares generate this height-map (under varying names) on top of the projection. We list some of them at the end of this documentation. + +#### Running the analysis. + +For this example, we use the images that are present in the `samples` folder of this repository. They are a small excerpt of a 3D image of a drosophila pupal notum labelled for E-cadherin, and projected with the LocalZProjector (courtesy of Léo Valon, [Romain Levayer lab](https://research.pasteur.fr/en/team/cell-death-and-epithelial-homeostasis/), Institut Pasteur). + +You must first load the two images: + +```matlab +% Path to the images. +root_folder = 'samples'; + +mask_filename = 'Segmentation-2.tif'; +I = imread( fullfile( root_folder, mask_filename ) ); + +heightmap_filename = 'HeightMap-2.tif'; +H = imread( fullfile( root_folder, heightmap_filename ) ); +``` + +We can directly report all the measurements in physical units. To do so we need to specify what is the unit of length, and what is the pixel size in X & Y: + +```matlab +pixel_size = 0.183; % µm +units = 'µm'; +``` + +The height-map of this dataset reports the *Z plane* of interest in the original 3D image. But we need to know the position in physical units, so we need to specify the pixel size in Z, or the voxel-depth: + +```matlab +voxel_depth = 1.; % µm +``` + +If your height-map already report the Z position and not the Z-plane, simply enter a value of `1` here. + +Finally we have some options to deal with tissue orientation and missing tissue. When we have `value = 0` in a region of the height-map, this signals that the projection is not defined at this location, for instance if the tissue is not imaged in these regions. We can then extrapolate the height-map there, and/or remove cells that touch such a region. + +```matlab +% If this flag is set to true, the height-map will be extrapolated in regions where its value is 0. +inpaint_zeros = true; +% Remove objects that have a Z position equal to 0. Normally this +% value reports objects that are out of the region-of-interest. +prune_zeros = true; +``` + +Often inverted microscopes are used to image these tissues. When the sample is arranged on its back, this leads the bottom of the tissue surface to have large Z value (this is the case for the sample data). The following flag is a convenience that flips it for better display. + +```matlab +% Invert z for plotting. +invert_z = true; +``` + +Finally, we can run DeProj. Everything is done with a single call to: + +```matlab +dpr = deproj.from_heightmap( ... + I, ... + H, ... + pixel_size, ... + voxel_depth, ... + units, ... + invert_z, ... + inpaint_zeros, ... + prune_zeros ); +``` + +It can take some time, depending on the size of the images. You should see something like this in the MATLAB console: + +``` +Opening mask image: Segmentation-2.tif +Opening height-map image: HeightMap-2.tif +Converting mask to objects. +Converted a 282 x 508 mask in 1.2 seconds. Found 426 objects and 1840 junctions. +Typical object scale: 10.1 pixels or 1.84 µm. +Collecting Z coordinates. +Done in 0.1 seconds. +Removed 0 junctions at Z=0. +Removed 0 objects touching these junctions. +Computing tissue local curvature. +Computing morphological descriptors of all objects. +Done in 3.4 seconds. +``` + +What you get out this process is a `deproj` object: + +```matlab +>> dpr + +dpr = + + deproj with properties: + + epicells: [426×1 epicell] + junction_graph: [1×1 graph] + units: 'µm' +``` + +It manages mainly a collection of `epicell` objects, that store the data for one cell: + +```matlab +>> o = dpr.epicells(4) + +o = + + epicell with properties: + + boundary: [26×3 single] + center: [2.4705 11.1826 3.1008] + junction_ids: [5×1 double] + area: 8.0176 + perimeter: 12.5227 + euler_angles: [-2.0734 0.4195 -0.2500] + curvatures: [0.0110 -4.8103e-05 0.0240 -0.0020] + ellipse_fit: [2.2284 11.1114 3.1008 2.3848 1.1178 0.4528] + eccentricity: 0.8834 + proj_direction: 1.2539 + uncorrected_area: 7.3173 + uncorrected_perimeter: 12.1116 + id: 4 +``` + +We give the definition and details about these properties later in this document. + +The `deproj` object can be exported to a MATLAB table: + +```matlab +>> T = dpr.to_table; +>> head(T) + +ans = + + 8×23 table + + id xc yc zc area perimeter euler_alpha .... + __ ______ ______ _______ ______ _________ ___________ .... + + 1 1.3039 22.669 0.61254 2.507 7.2365 0.71603 .... + 2 2.4739 23.827 0.66689 8.0899 11.849 0.90395 .... + 3 3.5615 3.6656 5.0947 12.317 15.599 -2.0397 .... + 4 2.4705 11.183 3.1008 8.0176 12.523 -2.0734 .... + 5 2.6884 26.749 0.24663 5.141 9.1999 -2.1016 .... + 6 3.6096 14.773 2.7521 13.812 16.114 -2.1033 .... + 7 5.0077 8.8491 4.6461 40.057 26.8 -2.0163 .... + 8 3.9601 29.361 0.22428 7.6378 11.323 -2.0704 .... +``` + +then saved to a `csv` or Excel file: + +```matlab +dpr.to_file( 'table.csv' ) +dpr.to_file( 'table.xlsx' ) +``` + + + +It can also be used to generate customisable plots. Several convenience methods are there: + +```matlab +>> dpr.plot_sizes +``` + + + +## More documentation. + +The file [DeProjProperties.md](DeProjProperties.md) documents the properties you can find in the analysis results. They contain the metrics with which you can investigate the cells morphology. + +The file [DeProjMethods.md](DeProjMethods.md) documents the methods you can run with the objects returned by the analysis. Mainly they fall into three categories: + +- the methods that can generate a `deproj` object from various inputs (image + height-map, segmentation results + tissue mesh, any combination, *etc.*) +- the methods to generate the plot we exemplified above. +- the methods to export the analysis results to tables, files, ... + +## Appendix. + +### Projection tools that yields the height-map. + +DeProj requires the height-map along with the segmentation of the projection, in order t "deproject" the cells onto the actual tissue surface. Here are some of the open-source projection tool that can return this output: + +- [LocalZProjector](https://gitlab.pasteur.fr/iah-public/localzprojector). DeProj is the component part of the DProj toolbox, and LocalZProjector is the first one. It can generate a hight-map that can directly be used by DeProj. +- [StackFocuser](https://imagej.nih.gov/ij/plugins/stack-focuser.html), an ImageJ plugin. +- [PreMosa](https://academic.oup.com/bioinformatics/article/33/16/2563/3104469), a standalone C++ software. +- The [Extended-Depth-Of-Field](http://bigwww.epfl.ch/demo/edf/) ImageJ plugin. +- The [Min Cost Z Surface](https://imagej.net/Minimum_Cost_Z_surface_Projection) ImageJ plugin. +- The [Smooth Manifold Extraction](https://github.com/biocompibens/SME) MATLAB tool (a Fiji version is also distributed) and its recent, faster implementation: [FastSME](https://github.com/Shihav/FastSME). + +### Segmentation tools for the projection. + +Several open-source tools can segment the projection and yield the cells contour or the mask displayed above. Some of them offer an intuitive user interface, allowing for immediate usage and user interaction. For instance: + +- [EpiTools](https://github.com/epitools) is a toolbox with MATLAB and [Icy](http://icy.bioimageanalysis.org/) components built to study the dynamics of drosophila imaginal discs. Its segmentation algorithm relies on region growing from seeds determined automatically and merged based on region areas. +- [SEGGA](https://github.com/ZallenLab/SEGGA) is standalone applications written with MATLAB proposed for the investigation of drosophila embryo germband epithelium. +- TissueAnalyzer is a tissue segmentation tool, distributed along [TissueMiner](https://github.com/mpicbg-scicomp/tissue_miner). diff --git a/RunExample.m b/RunExample.m new file mode 100755 index 0000000000000000000000000000000000000000..e363163982a9e6a29fe7370a5464cd5ce765120c --- /dev/null +++ b/RunExample.m @@ -0,0 +1,94 @@ +%% Example de-projection script. + +%% Clear all. + +close all +clear +clc + +%% Parameters, scripts and files location. + +% Add DeProj functions to the path. +addpath('./src') + +% Where are the images. +root_folder = 'samples'; + +% You can provide directly the segmentation results as a mask image, and +% the code below will convert it into a list of objects. +% For this to work, the mask image must be an 'ImageJ' mask, that is: the +% cell contours must be black (pixel value == 0) and the cell interiors +% must be white (pixel value > 0). +mask_filename = 'Segmentation-2.tif'; + +% The height-map is an image that stores at every pixel the location of the +% plane of interest in the source 3D image. Since the pixel values store +% the index of the plane, we will need to convert it to an elevation in µm +% (see the voxel_depth parameter below). +heightmap_filename = 'HeightMap-2.tif'; + +% Pixel XY size. +% Physical size of a pixel in X and Y. This will be used to report sizes in +% µm. +pixel_size = 0.183; % µm +units = 'µm'; + +% Z spacing. +% How many µm bewtween each Z-slices. We need this to convert the +% height-map values, that stores the plane of interest, into µm. +voxel_depth = 1.; % µm + + +% Try to remove objects that have a Z position equal to 0. Normally this +% value reports objects that are out of the region-of-interest. +prune_zeros = true; +inpaint_zeros = true; + +% Invert z for plotting. +invert_z = true; + +%% Read files. + +% ImageJ mask. +fprintf('Opening mask image: %s\n', mask_filename ) +I = imread( fullfile( root_folder, mask_filename ) ); + +fprintf('Opening height-map image: %s\n', heightmap_filename ) +H = imread( fullfile( root_folder, heightmap_filename ) ); + +%% Create deproj instance. + +dpr = deproj.from_heightmap( ... + I, ... + H, ... + pixel_size, ... + voxel_depth, ... + units, ... + invert_z, ... + inpaint_zeros, ... + prune_zeros ); + +%% Plot morphological parameters. + +close all + +fprintf( 'Plotting the cell sizes.\n' ) +dpr.figure_cell_sizes; + +fprintf( 'Plotting the tissue orientation.\n' ) +dpr.figure_tissue_orientation; + +fprintf( 'Plotting the tissue local curvature.\n' ) +dpr.figure_curvatures; + +fprintf( 'Plotting the cell elongation and direction.\n' ) +dpr.figure_cell_elongation; + +fprintf( 'Plotting the impact of projection distorsion.\n' ) +dpr.figure_distorsions; + +fprintf( 'Plotting the topology figure.\n' ) +dpr.figure_topology; +dpr.plot_text( num2cell( vertcat( dpr.epicells.n_neighbors ) ), gca ); + +fprintf( 'Finished.\n' ) diff --git a/RunExample2.m b/RunExample2.m new file mode 100755 index 0000000000000000000000000000000000000000..c407022b1bbbe61930c78d05f4201a57d11c1d78 --- /dev/null +++ b/RunExample2.m @@ -0,0 +1,71 @@ +%% Example de-projection script, using a cell result structure and a mesh. + +%% Clear all. + +close all +clear +clc + +%% Parameters, scripts and files location. + +% Add DeProj functions to the path. +addpath('./src') + +% Where are the files. +root_folder = 'samples'; + +% The segmentation results. Here we use the results from Y. Bellaiche lab +% analysis software. The results must contain a CELLS, FRAME, VERTICES and +% SIDES structures. +segmentation_filename = 'AdultZebrafishBrainSeg.mat'; + +% The tissue surface mesh. It must be a mesh mapping the tissue surface, +% openedd at the tissue borders. +mesh_filename = 'AdultZebrafishBrainSimplifiedMesh.ply'; + +% The physical unit of length must be specified (not stored elsewhere). +units = 'µm'; + +%% Read files. + +% Segmentation results. +fprintf('Opening segmentation file: %s\n', segmentation_filename ) +seg = load( fullfile( root_folder, segmentation_filename ) ); + +% Path to mesh file. +mesh_file_path = fullfile( root_folder, mesh_filename ); + +%% Create deproj instance. + +dpr = deproj.from_bellaiche( ... + seg.CELLS, ... + seg.FRAME, ... + seg.SIDES, ... + seg.VERTICES, ... + mesh_file_path, ... + units ); + +%% Plot morphological parameters. + +close all +scale_bar_length = 50; % um. + +fprintf( 'Plotting the cell sizes.\n' ) +dpr.figure_cell_sizes( scale_bar_length ); + +fprintf( 'Plotting the tissue orientation.\n' ) +dpr.figure_tissue_orientation( scale_bar_length ); + +fprintf( 'Plotting the tissue local curvature.\n' ) +dpr.figure_curvatures( scale_bar_length ); + +fprintf( 'Plotting the cell elongation and direction.\n' ) +dpr.figure_cell_elongation( scale_bar_length ); + +fprintf( 'Plotting the impact of projection distorsion.\n' ) +dpr.figure_distorsions( scale_bar_length ); + +fprintf( 'Plotting the topology figure.\n' ) +dpr.figure_topology( scale_bar_length ); + +fprintf( 'Finished.\n' ) diff --git a/RunExample4.m b/RunExample4.m new file mode 100644 index 0000000000000000000000000000000000000000..ecbabab592ee3ae1a21327e655985c8fb92d446b --- /dev/null +++ b/RunExample4.m @@ -0,0 +1,89 @@ +%% Display an image on the tissue surface. +% We take the same data than for the first example and regenerate the +% deproj object for it. +% +% Then we plot the segmentation results (in 3D) and map the image of the 2D +% projection image on the tissue surface. + + +%% Clear all. + +close all +clear +clc + +%% Parameters, scripts and files location. + +% Same things that for example 1. I will skip comments. +addpath('./src') +root_folder = 'samples'; +mask_filename = 'Segmentation-2.tif'; +heightmap_filename = 'HeightMap-2.tif'; +image_file_path = 'static/Projection-2.png'; +pixel_size = 0.183; % µm +units = 'µm'; +voxel_depth = 1.; % µm +prune_zeros = true; +inpaint_zeros = true; +invert_z = true; + +%% Read files. + +% ImageJ mask. +fprintf('Opening mask image: %s\n', mask_filename ) +I = imread( fullfile( root_folder, mask_filename ) ); + +fprintf('Opening height-map image: %s\n', heightmap_filename ) +H = imread( fullfile( root_folder, heightmap_filename ) ); + +%% Create deproj instance. + +dpr = deproj.from_heightmap( ... + I, ... + H, ... + pixel_size, ... + voxel_depth, ... + units, ... + invert_z, ... + inpaint_zeros, ... + prune_zeros ); + +%% Load the image to map and display it. + +% The image to display must be a 2D image, colored of grayscale. Ideally it +% has the same number of pixels and the same pixel size that the +% segmentation image that helped creating the deproj object. +% What really matter is that we can have share X,Y coordinates thanks to +% the pixel size and origin of the image. +fprintf('Opening the image to map: %s\n', image_file_path ) +% Since it is a color image, we also load the LUT in the Tmap variable. +[ T, Tmap ] = imread( image_file_path ); + +figure +hold on +axis equal + +% Plot the segmentation. If we pass 'w' to the 'plot_values_contour', the +% cell faces will be transparent and their border will be painted in white. +hc = dpr.plot_values_contour( 'w', gca ); +hc.LineWidth = 1; + +% This is the the command to plot the image on the tissue surface. Since we +% have a color image, we pass the 'Tmap' array that contains the LUT of the +% image. If you have a grayscale image, just pass the empty array []. +dpr.texture_image( T, Tmap, pixel_size ); + +% Put some lighting and orientation so that we can get a feeling of the +% tissue ripples. +axis off +lighting gouraud +light + +el = 23; +az = -73; +view( az, el ) +axis tight + +title( 'Texturing the projection on the segmentation results.', ... + 'FontWeight', 'normal', ... + 'Interpreter', 'none' ) diff --git a/samples/AdultZebrafishBrainSeg.mat b/samples/AdultZebrafishBrainSeg.mat new file mode 100644 index 0000000000000000000000000000000000000000..f6f2465760dabf7b20914e82d32e8075ed8cf808 Binary files /dev/null and b/samples/AdultZebrafishBrainSeg.mat differ diff --git a/samples/AdultZebrafishBrainSimplifiedMesh.ply b/samples/AdultZebrafishBrainSimplifiedMesh.ply new file mode 100644 index 0000000000000000000000000000000000000000..c6a653040b6467a9b7f73ea125b7d23d499bec79 Binary files /dev/null and b/samples/AdultZebrafishBrainSimplifiedMesh.ply differ diff --git a/samples/HeightMap-2.tif b/samples/HeightMap-2.tif new file mode 100644 index 0000000000000000000000000000000000000000..73413f4c32c59890b80a2c0abce88b7a50102020 Binary files /dev/null and b/samples/HeightMap-2.tif differ diff --git a/samples/Segmentation-2.tif b/samples/Segmentation-2.tif new file mode 100644 index 0000000000000000000000000000000000000000..a066d8003d1e18b234f20610498fd0c7634e1bfb Binary files /dev/null and b/samples/Segmentation-2.tif differ diff --git a/src/@deproj/add_plot_ids.m b/src/@deproj/add_plot_ids.m new file mode 100644 index 0000000000000000000000000000000000000000..c60e7c50e8ea539e6422603ab5c13f0ce4ac5982 --- /dev/null +++ b/src/@deproj/add_plot_ids.m @@ -0,0 +1,7 @@ +function hts = add_plot_ids( obj, ax ) +%ADD_PLOT_IDS Add the epicell ids to the specified plot axes. + + texts = num2cell( vertcat( obj.epicells.id ) ); + hts = obj.plot_text( texts, ax ); +end + diff --git a/src/@deproj/add_plot_scalebar.m b/src/@deproj/add_plot_scalebar.m new file mode 100644 index 0000000000000000000000000000000000000000..56a9d919f231b64e6a874246d83477386414d2eb --- /dev/null +++ b/src/@deproj/add_plot_scalebar.m @@ -0,0 +1,52 @@ +function [ hsb, ht ] = add_plot_scalebar( obj, length, ax ) +%ADD_PLOT_SCALEBAR Add a scale-bar to the plot. +% We used the collection of epicells to determine a sensible position. + + POS_RATIO = 0.10; % of width to position the bar + THICKNESS_RATIO = 0.02; + + epicells = obj.epicells; + units = obj.units; + + p = vertcat( epicells.boundary ); + minp = double( min( p ) ); + maxp = double( max( p ) ); + rangep = maxp - minp; + + xpos = minp(1) + POS_RATIO * rangep( 1 ); + ypos = minp(2) - POS_RATIO * rangep( 2 ); + + thickness = THICKNESS_RATIO * rangep( 2 ); + + xs = [ + xpos % 1 + xpos % 2 + xpos + length % 3 + xpos + length % 4 + xpos + length % 5 + xpos + length % 6 + xpos % 7 + xpos % 8 + ]; + + ys = [ + ypos % 1 + ypos + 0.25 * thickness % 2 + ypos + 0.25 * thickness % 3 + ypos % 4 + ypos + thickness % 5 + ypos + 0.75 * thickness % 6 + ypos + 0.75 * thickness % 7 + ypos + thickness % 8 + ]; + + zs = repmat( maxp(3), 8, 1 ); + + hsb = patch( ax, xs, ys, zs, 'k' ); + ht = text( mean(xs), min(ys), mean(zs), ... + sprintf('%.0f %s', length, units ), ... + 'HorizontalAlignment', 'center', ... + 'VerticalAlignment', 'top' ); + +end + diff --git a/src/@deproj/cmap_seismic.m b/src/@deproj/cmap_seismic.m new file mode 100644 index 0000000000000000000000000000000000000000..817c31207c73aedff808f7be91bf2b757ded70d4 --- /dev/null +++ b/src/@deproj/cmap_seismic.m @@ -0,0 +1,262 @@ +function cmap = cmap_seismic() +%CMAP_SEISMIC Returns the seismic colormap. + + cmap = [ + 0 0 0.4980 + 0 0 0.5142 + 0 0 0.5304 + 0 0 0.5466 + 0 0 0.5628 + 0 0 0.5790 + 0 0 0.5952 + 0 0 0.6114 + 0 0 0.6276 + 0 0 0.6438 + 0 0 0.6600 + 0 0 0.6762 + 0 0 0.6923 + 0 0 0.7085 + 0 0 0.7247 + 0 0 0.7409 + 0 0 0.7571 + 0 0 0.7733 + 0 0 0.7895 + 0 0 0.8057 + 0 0 0.8219 + 0 0 0.8381 + 0 0 0.8543 + 0 0 0.8705 + 0 0 0.8867 + 0 0 0.9028 + 0 0 0.9190 + 0 0 0.9352 + 0 0 0.9514 + 0 0 0.9676 + 0 0 0.9838 + 0 0 1.0000 + 0.0104 0.0104 1.0000 + 0.0208 0.0208 1.0000 + 0.0312 0.0312 1.0000 + 0.0417 0.0417 1.0000 + 0.0521 0.0521 1.0000 + 0.0625 0.0625 1.0000 + 0.0729 0.0729 1.0000 + 0.0833 0.0833 1.0000 + 0.0938 0.0938 1.0000 + 0.1042 0.1042 1.0000 + 0.1146 0.1146 1.0000 + 0.1250 0.1250 1.0000 + 0.1354 0.1354 1.0000 + 0.1458 0.1458 1.0000 + 0.1562 0.1562 1.0000 + 0.1667 0.1667 1.0000 + 0.1771 0.1771 1.0000 + 0.1875 0.1875 1.0000 + 0.1979 0.1979 1.0000 + 0.2083 0.2083 1.0000 + 0.2188 0.2188 1.0000 + 0.2292 0.2292 1.0000 + 0.2396 0.2396 1.0000 + 0.2500 0.2500 1.0000 + 0.2604 0.2604 1.0000 + 0.2708 0.2708 1.0000 + 0.2812 0.2812 1.0000 + 0.2917 0.2917 1.0000 + 0.3021 0.3021 1.0000 + 0.3125 0.3125 1.0000 + 0.3229 0.3229 1.0000 + 0.3333 0.3333 1.0000 + 0.3438 0.3438 1.0000 + 0.3542 0.3542 1.0000 + 0.3646 0.3646 1.0000 + 0.3750 0.3750 1.0000 + 0.3854 0.3854 1.0000 + 0.3958 0.3958 1.0000 + 0.4062 0.4062 1.0000 + 0.4167 0.4167 1.0000 + 0.4271 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file mode 100644 index 0000000000000000000000000000000000000000..c3463ebd6b860253df84440f16856a2cb9212eba --- /dev/null +++ b/src/@deproj/compute_curvatures.m @@ -0,0 +1,48 @@ +function [ curvMean, curvGauss, curvK1, curvK2 ] = compute_curvatures( H, object_scale, pixel_size, voxel_depth, invert_z ) +%COMPUTE_CURVATURES Compute local curvature from the smoothed height-map. +% Ref: http://users.vcnet.com/simonp/curvature.pdf + + + if nargin < 5 + invert_z = false; + end + if nargin < 4 + voxel_depth = 1; + end + if nargin < 3 + pixel_size = 1; + end + + if nargin >= 2 && ~isempty( object_scale ) && ~isnan( object_scale) + % We need to smooth the height-map over the scale of several cells. + Hs = imgaussfilt( H, 3 * object_scale ); + else + Hs = H; + end + % Physical units. + Hs = Hs * voxel_depth; + + if invert_z + Hs = -Hs; + end + + [ Hx , Hy ] = gradient( Hs, pixel_size ); + [ Hxx, Hxy ] = gradient( Hx, pixel_size ); + [ ~ , Hyy ] = gradient( Hy, pixel_size ); + + % Gaussian curvature. + Nk = ( 1. + Hx .^ 2 + Hy .^ 2 ); + curvGauss = ( Hxx .* Hyy - Hxy .^ 2 ) ./ ( Nk .^ 2 ); + + % Mean curvature. + Dk1 = ( 1. + Hx .^ 2 ) .* Hyy; + Dk2 = ( 1. + Hy .^ 2 ) .* Hxx; + Dk3 = - 2. * Hx .* Hy .* Hxy; + curvMean = ( Dk1 + Dk2 + Dk3 ) ./ ( 2 * Nk .^ 1.5 ); + + % Principle curvatures. + curvK1 = curvMean + sqrt( curvMean .* curvMean - curvGauss ); + curvK2 = curvMean - sqrt( curvMean .* curvMean - curvGauss ); + +end + diff --git a/src/@deproj/deproj.m b/src/@deproj/deproj.m new file mode 100644 index 0000000000000000000000000000000000000000..dd7eabfe4e1e4abfb8f09c096a6dfbd3e993f7ab --- /dev/null +++ b/src/@deproj/deproj.m @@ -0,0 +1,142 @@ +classdef deproj + %DEPROJ Manage a collection of epicells. + + properties + epicells + junction_graph + units + end + + methods + function obj = deproj( epicells, junction_graph, units ) + obj.epicells = epicells; + obj.junction_graph = junction_graph; + obj.units = units; + end + end + + %% Plotting routines. + methods + + %% Exports. + + % Export masurements to a table. + T = to_table( obj ) + + % Exports results to a spreadsheet file. + to_file( obj, file_name, include_header ) + + %% Conversion between MATLAB objects. + + % Returns the faces and vertices of the junction graph of a instance. + [ V, F ] = graph_to_VF( obj ) + + % Returns the cells boundary polygons as 3 matrices padded by NaNs. + [ X, Y, Z ] = to_matrices( obj ) + + %% Generate figures. + + % Figure with the local tissue orientation for a collection of epicells. + [ hf, ax1, ax2, ax3 ] = figure_tissue_orientation( obj, scale_bar_length ) + + % Plot the cell elongation and 2D orientation with cells as 2D ellipses. + [ hf, ax1, ax2 ] = figure_cell_elongation( obj, scale_bar_length ) + + % Figure with the local curvaure for a collection of epicells. + [ hf, ax1, ax2, ax3 ] = figure_curvatures( obj, scale_bar_length ) + + % Figure with the cells area and perimeter. + [ hf, ax1, ax2 ] = figure_cell_sizes( obj, scale_bar_length ) + + % Figure with the error on uncorrected cells area and perimeter. + [ hf, ax1, ax2 ] = figure_distorsions( obj, scale_bar_length ) + + % Figure with the number of neighbors around each cell. + [ hf, ax ] = figure_topology( obj, scale_bar_length ) + + %% Helpers. + % They are public in case of. + + % Add the epicell ids to the specified plot axes. + hts = add_plot_ids( obj, ax ) + + % Add a scale-bar to the plot. + [ hsb, ht ] = add_plot_scalebar( obj, length, ax ) + + % Plot the tissue with the cell exact contours, colored by the specified values. + hts = plot_values_contour( obj, values, ax ) + + % Plot the tissue with cells as ellipses, colored by the specified values. + hts = plot_values_ellipse( obj, values, ax ) + + % Plot the tissue with the cell contour approximated by the junctions, colored by the specified values. + hts = plot_values_junction( obj, values, ax ) + + % Plot text at cell centers. + hts = plot_text( obj, texts, ax ) + + % Display an image textured on the tissue surface. + him = texture_image( obj, T, Tmap, pixel_size, on_what ) + + + end + + %% Public static methods: builders & util. + methods ( Access = public, Hidden = false, Static = true ) + + % Returns a deproj object built from segmentation and height-map. + obj = from_heightmap( I, ... + H, ... + pixel_size, ... + voxel_depth, ... + units, ... + invert_z, ... + inpaint_zeros, ... + prune_zeros ); + + % Returns a deproj object built from the results of the tool + % from Yohannes Bellaiche lab. + obj = from_bellaiche( ... + cells, ... + frame, ... + sides, ... + vertices, ... + voxel_depth, ... + units ) + + % Returns the seismic colormap. + cmap = cmap_seismic(); + + % Compute local curvature from the smoothed height-map. + [ curvMean, curvGauss, curvK1, curvK2 ] = compute_curvatures( H, object_scale, pixel_size, voxel_depth, invert_z ) + + % Sort the points of a polygon in clockwise manner. + [ P2, I ] = sort_polygon( P ) + + % Sort x,y coordinates along a continuous contour. + P2 = find_countour( P ) + + % Read a PLY file. + [ V, F, comments ] = ply_read( file_path ) + + % Create a height-map from a mesh. + [ H, min_y, min_x ] = mesh_to_heightmap( V, pixel_size ) + + % Prepare the height-map image according to user settings. + H = prepare_heightmap( H, voxel_depth, smooth_scale, invert_z, inpaint_zeros, prune_zeros ) + + % Returns the Z position of points taken from a processed height-map. + z_coords = get_z( P, H, pixel_size ) + + end + + %% Private static methods: utilities. + methods ( Access = private, Hidden = true, Static = true ) + + % Returns the cells from a BW image with ridges. + [ objects, junction_graph ] = mask_to_objects( I, downsample ) + + + end +end + diff --git a/src/@deproj/figure_cell_elongation.m b/src/@deproj/figure_cell_elongation.m new file mode 100644 index 0000000000000000000000000000000000000000..3a5e5b307c6c80b6333fd46e8c667e1922b25361 --- /dev/null +++ b/src/@deproj/figure_cell_elongation.m @@ -0,0 +1,49 @@ +function [ hf, ax1, ax2 ] = figure_cell_elongation( obj, scale_bar_length ) +%FIGURE_CELL_ORIENTATION Plot the cell elongation and 2D orientation with cells as 2D ellipses. + + if nargin < 2 + scale_bar_length = 10; + end + + hf = figure( 'Position', [ 1204 20 600 650 ] ); + + %% Direction. + + ax1 = subplot( 2, 1, 1 ); + colormap( 'hsv' ) + hold on + axis equal + + values1 = rad2deg( [ obj.epicells.proj_direction ]' ); + obj.plot_values_ellipse( values1, ax1 ); + set( ax1, 'CLim', [ -90 90 ] ) + + axis( ax1, 'off' ) + colorbar( ax1 ) + + title( ax1, 'Main orientation of cell (º)', ... + 'FontWeight', 'normal' ) + + %% Elongation. + + ax2 = subplot( 2, 1, 2 ); + hold on + axis equal + + values2 = [ obj.epicells.eccentricity ]'; + obj.plot_values_ellipse( values2, ax2 ); + set( ax2, 'CLim', [ 0 1 ] ) + colormap(ax2, 'parula' ); + + axis( ax2, 'off' ) + colorbar( ax2 ) + + title( ax2, 'Eccentricity', ... + 'FontWeight', 'normal' ) + + + add_plot_scalebar( obj, scale_bar_length, ax2 ); + linkaxes( [ ax1 ax2 ] ) + +end + diff --git a/src/@deproj/figure_cell_sizes.m b/src/@deproj/figure_cell_sizes.m new file mode 100644 index 0000000000000000000000000000000000000000..7e16d48c0e46147204594ab85763045199eedea7 --- /dev/null +++ b/src/@deproj/figure_cell_sizes.m @@ -0,0 +1,39 @@ +function [ hf, ax1, ax2 ] = figure_cell_sizes( obj, scale_bar_length ) +%FIGURE_CELL_SIZES Figure with the cells area and perimeter. + + if nargin < 2 + scale_bar_length = 10; + end + epicells = obj.epicells; + + hf = figure( 'Position', [ 1204 20 600 650 ] ); + + ax1 = subplot( 2, 1, 1 ); + hold on + axis equal + areas = vertcat( epicells.area ); + obj.plot_values_contour( areas, ax1 ); + colorbar + + ax2 = subplot( 2, 1, 2 ); + hold on + axis equal + perims = vertcat( epicells.perimeter ); + obj.plot_values_contour( perims, ax2 ); + colorbar + + add_plot_scalebar( obj, scale_bar_length, ax2 ); + + axis( ax1, 'off' ) + axis( ax2, 'off' ) + + title( ax1, sprintf('Cell area (%s²)', obj.units), ... + 'FontWeight', 'normal', ... + 'Interpreter', 'none' ) + title( ax2, sprintf('Cell perimeter (%s)', obj.units), ... + 'FontWeight', 'normal', ... + 'Interpreter', 'none' ) + + linkaxes( [ ax2 ax1 ] ) +end + diff --git a/src/@deproj/figure_curvatures.m b/src/@deproj/figure_curvatures.m new file mode 100644 index 0000000000000000000000000000000000000000..c6a2c29d3ed7a490b410a2de2fd6e95bdd64463c --- /dev/null +++ b/src/@deproj/figure_curvatures.m @@ -0,0 +1,74 @@ +function [ hf, ax1, ax2, ax3 ] = figure_curvatures( obj, scale_bar_length ) +%FIGURE_CURVATURES Figure with the local curvature for a collection of epicells. + + if nargin < 2 + scale_bar_length = 10; + end + + epicells = obj.epicells; + curvs = vertcat( epicells.curvatures ); + + hf = figure( 'Position', [ 1204 20 600 1000 ] ); + + ax1 = subplot( 3, 1, 1 ); + hold on + axis equal + + mean_curv = curvs( :, 1 ); + obj.plot_values_contour( mean_curv, ax1 ); + + ax2 = subplot( 3, 1, 2 ); + hold on + axis equal + + k1_curv = curvs( :, 3 ); + obj.plot_values_contour( k1_curv, ax2 ); + + ax3 = subplot( 3, 1, 3 ); + hold on + axis equal + + k2_curv = curvs( :, 4 ); + obj.plot_values_contour( k2_curv, ax3 ); + + % Collect min & max. + cl1 = get( ax1, 'CLim' ); + cl2 = get( ax2, 'CLim' ); + cl3 = get( ax3, 'CLim' ); + min1 = cl1( 1 ); + max1 = cl1( 2 ); + min2 = cl2( 1 ); + max2 = cl2( 2 ); + min3 = cl3( 1 ); + max3 = cl3( 2 ); + minc = max( abs( [ min1, min2, min3 ] ) ); + maxc = max( abs( [ max1, max2, max3 ] ) ); + ml = max( [ minc, maxc ] ); + + set( ax1, 'CLim', [ -ml, ml ] ) + set( ax2, 'CLim', [ -ml, ml ] ) + set( ax3, 'CLim', [ -ml, ml ] ) + cmap = deproj.cmap_seismic(); + colormap( ax1, cmap ) + colormap( ax2, cmap ) + colormap( ax3, cmap ) + c = colorbar(ax3, 'Location', 'EastOutside' ); + c.Label.String = sprintf('Curvature (1/%s)', obj.units ); + + obj.add_plot_scalebar( scale_bar_length, ax3 ); + + axis( ax1, 'off' ) + axis( ax2, 'off' ) + axis( ax3, 'off' ) + + title( ax1, 'Local mean curvature', ... + 'FontWeight', 'normal' ) + title( ax2, 'First principal curvature' , ... + 'FontWeight', 'normal' ) + title( ax3, 'Second principal curvature' , ... + 'FontWeight', 'normal' ) + + linkaxes( [ ax3 ax2 ax1 ] ) + +end + diff --git a/src/@deproj/figure_distorsions.m b/src/@deproj/figure_distorsions.m new file mode 100644 index 0000000000000000000000000000000000000000..fdeeda9e063ce9cab545d0248974c6ebc67c0680 --- /dev/null +++ b/src/@deproj/figure_distorsions.m @@ -0,0 +1,45 @@ +function [ hf, ax1, ax2 ] = figure_distorsions( obj, scale_bar_length ) +%PLOT_DISTORSIONS Figure with the error on uncorrected cells area and perimeter. + + if nargin < 2 + scale_bar_length = 10; + end + + hf = figure( 'Position', [ 1204 20 600 650 ] ); + + epicells = obj.epicells; + + ax1 = subplot( 2, 1, 1 ); + hold on + axis equal + areas = vertcat( epicells.area ); + uncorr_areas = vertcat( epicells.uncorrected_area ); + err = 1 - uncorr_areas ./ areas; + obj.plot_values_contour( 100. * err, ax1 ); + + colorbar + + ax2 = subplot( 2, 1, 2 ); + hold on + axis equal + perims = vertcat( epicells.perimeter ); + uncorr_perims = vertcat( epicells.uncorrected_perimeter ); + err = 1 - uncorr_perims ./ perims; + obj.plot_values_contour( 100. * err, ax2 ); + colorbar + + obj.add_plot_scalebar( scale_bar_length, ax2 ); + + axis( ax1, 'off' ) + axis( ax2, 'off' ) + + title( ax1, 'Error on cell area (%)', ... + 'FontWeight', 'normal', ... + 'Interpreter', 'none' ) + title( ax2, 'Error on cell perimeter (%)', ... + 'FontWeight', 'normal', ... + 'Interpreter', 'none' ) + + linkaxes( [ ax2 ax1 ] ) +end + diff --git a/src/@deproj/figure_tissue_orientation.m b/src/@deproj/figure_tissue_orientation.m new file mode 100644 index 0000000000000000000000000000000000000000..250d6a9dfcbe6badf5dcb58b3a2ca4cb3614df53 --- /dev/null +++ b/src/@deproj/figure_tissue_orientation.m @@ -0,0 +1,59 @@ +function [ hf, ax1, ax2, ax3 ] = figure_tissue_orientation( obj, scale_bar_length ) +%FIGURE_ORIENTATION Figure with the local tissue orientation for a collection of epicells. + + if nargin < 2 + scale_bar_length = 10; + end + + epicells = obj.epicells; + angles = vertcat( epicells.euler_angles ); + + hf = figure( 'Position', [ 1204 20 600 1000 ] ); + + ax1 = subplot( 3, 1, 1 ); + hold on + axis equal + alphas = rad2deg( angles( :, 1 ) ); + % Wrap back to 0 - 180º. + neg_alphas = alphas < 0; + alphas( neg_alphas ) = 180 + alphas( neg_alphas ); + obj.plot_values_contour( alphas, ax1 ); + colormap( ax1, 'hsv' ) + colorbar(ax1) + + ax2 = subplot( 3, 1, 2 ); + hold on + axis equal + betas = rad2deg( angles( :, 2 ) ); + % Wrap back to 0 - 90º. + large_betas = betas > 90; + betas( large_betas ) = 180 - betas( large_betas ); + obj.plot_values_contour( betas, ax2 ); + colorbar(ax2) + + ax3 = subplot( 3, 1, 3 ); + hold on + axis equal + gammas = rad2deg( angles( :, 3 ) ); + neg_gammas = gammas < 0; + gammas( neg_gammas ) = 180 + gammas( neg_gammas ); + obj.plot_values_contour( gammas, ax3 ); + colormap( ax3, 'hsv' ) + colorbar(ax3) + + obj.add_plot_scalebar( scale_bar_length, ax3 ); + linkaxes( [ ax3 ax2 ax1 ] ) + + axis( ax1, 'off' ) + axis( ax2, 'off' ) + axis( ax3, 'off' ) + + title( ax1, 'Orientation of plane (º)', ... + 'FontWeight', 'normal' ) + title( ax2, 'Slope of plane (º)' , ... + 'FontWeight', 'normal' ) + title( ax3, 'Cell main orientation in plane (º)' , ... + 'FontWeight', 'normal' ) + +end + diff --git a/src/@deproj/figure_topology.m b/src/@deproj/figure_topology.m new file mode 100644 index 0000000000000000000000000000000000000000..8d5f5cef436d14d15322eb8d0232b4d7ee90e059 --- /dev/null +++ b/src/@deproj/figure_topology.m @@ -0,0 +1,29 @@ +function [ hf, ax ] = figure_topology( obj, scale_bar_length ) +%FIGURE_TOPOLOGY Figure with the number of neighbors around each cell. + + if nargin < 2 + scale_bar_length = 10; + end + + hf = figure( 'Position', [ 1204 20 600 450 ] ); + + epicells = obj.epicells; + + ax = gca; + hold on + axis equal + n_neighbors = vertcat( epicells.n_neighbors ); + obj.plot_values_junction( n_neighbors, ax ); + + colorbar + + obj.add_plot_scalebar( scale_bar_length, ax ); + + axis( ax, 'off' ) + + title( ax, 'Number of neighbors around a cell', ... + 'FontWeight', 'normal', ... + 'Interpreter', 'none' ) + +end + diff --git a/src/@deproj/find_countour.m b/src/@deproj/find_countour.m new file mode 100644 index 0000000000000000000000000000000000000000..6aa8b949eedf124573e5814bccf465785dae2ea0 --- /dev/null +++ b/src/@deproj/find_countour.m @@ -0,0 +1,34 @@ +function P2 = find_countour( P ) +%FIND_COUNTOUR Sort x,y coordinates along a continuous contour. + + P2 = NaN( size( P ) ); + current = 1; + + D = squareform( pdist ( P ) ); + D( D == 0 ) = Inf; + + % Start point + id = 1; + ps = P( id, : ); + P2( current, : ) = ps; + current = current + 1; + + % Loop. + done = size( P, 1 ) == 1; + while ~done + + done = current == size( P, 1 ); + + prev_id = id; + [ ~, id ] = min( D( :, id ) ); + + ps = P( id, : ); + P2( current, : ) = ps; + current = current + 1; + + D( prev_id, : ) = Inf; + D( :, prev_id ) = Inf; + + end +end + diff --git a/src/@deproj/from_bellaiche.m b/src/@deproj/from_bellaiche.m new file mode 100644 index 0000000000000000000000000000000000000000..58118f8a2af87f78fa371a02c48f6ba38baf9479 --- /dev/null +++ b/src/@deproj/from_bellaiche.m @@ -0,0 +1,121 @@ +function obj = from_bellaiche( ... + cells, ... + frame, ... + sides, ... + vertices, ... + mesh_file_path, ... + units ) +%FROM_BELLAICHE Returns a deproj object built from the results of the tool +%from Yohannes Bellaiche lab. + + %% Get information about source image. + + width = frame.imageSize( 1 ); + pixel_size = frame.scale1D; + + %% Read the mesh file. + + fprintf('Loading and processing the tissue mesh file.\n' ) + tic + + [ V, F ] = deproj.ply_read( mesh_file_path ); + % Offset Z to 0. + V( :, 3 ) = V( :, 3 ) - min( V (:, 3 ) ); + si = scatteredInterpolant( V(:,1), V(:,2), V(:,3), 'linear', 'nearest' ); + + fprintf('Loaded %d vertices in %.1f seconds.\n', size(V, 1), toc ) + + %% Compute local curvature from the height-map. + + tic + fprintf('Computing tissue local curvature.\n' ) + [ H, min_y, min_x ] = deproj.mesh_to_heightmap( V, pixel_size ); + % We need to compute a smoothing scale for H, lest the curvature values + % will have strong discontinuities along the edges of the mesh. + med_area = median( face_areas( V, F ) ); % um^2 + faces_scale = 2 * sqrt( med_area )/ pi * pixel_size; % pixel units + [ curvMean, curvGauss, curvK1, curvK2 ] = deproj.compute_curvatures( ... + H, ... + faces_scale, ... + pixel_size ); + + fprintf('Done in %.1f seconds.\n', toc ) + + %% Build the junction graph. + + tic + fprintf('Building the junction graph.\n' ) + + edge_table = table(); + + % Prune duplicate edges. + edge_table.EndNodes = unique( sides.vertices, 'rows' ); + + node_table = table(); + jxy = vertices.XYs; + + jz = si( jxy ); + node_table.Centroid = [ jxy jz ]; + node_table.ID = vertices.numbers; + + junction_graph = graph( edge_table, node_table, 'omitselfloops' ); + + fprintf('Built the junction graph with %d nodes and %d edges in %.1f seconds.\n', ... + junction_graph.numnodes, junction_graph.numedges, toc ) + + %% Convert YB structure to epicells. + + n_cells = numel( cells.contour_indices ); + + fprintf('Computing morphological descriptors of %d objects.\n', n_cells-1 ) + tic + + % We don't go for the first one, which contains the contour of the tissue. + % Get boundary. + for i = n_cells : -1 : 2 + + % Get the boundary. + % It is about converting linear indices to XY coordinates. We do + % this by integer division since we know the image width. + ids = int32( cells.contour_indices{ i } ); + x = idivide( ids, width); + y = rem( ids, width); + P = double( [ x y ] ); + P = deproj.find_countour( P ); + P = P * pixel_size; + center = mean( P ); + + % Get Z from the mesh. + z = si( P ); + boundary = [ P z ]; + + % Get the junction ids. + junction_ids = cells.vertices{ i }; + + % Get center position with respect to curvature image. + xc = round( center( 1 ) / pixel_size ) - min_x; + yc = round( center( 2 ) / pixel_size ) - min_y; + curvatures = [ curvMean( yc, xc ), curvGauss( yc, xc ), curvK1( yc, xc), curvK2( yc, xc ) ]; + + id = cells.numbers( i ); + epicells( i-1 ) = epicell( boundary, junction_ids, id, curvatures ); + + + end + + fprintf('Done in %.1f seconds.\n', toc ) + + obj = deproj( epicells, junction_graph, units ); + + + + function areas = face_areas( V, F ) + + vec_a = V( F(:, 2), :) - V( F(:, 1), :); + vec_b = V( F(:, 3), :) - V( F(:, 1), :); + vec_c = cross( vec_a, vec_b, 2); + areas = 1/2 * sum( sqrt( sum( vec_c .* vec_c, 2 ) ) ); + + end +end + diff --git a/src/@deproj/from_heightmap.m b/src/@deproj/from_heightmap.m new file mode 100644 index 0000000000000000000000000000000000000000..cee60b3c50c673513dd39e436ee10101340153f5 --- /dev/null +++ b/src/@deproj/from_heightmap.m @@ -0,0 +1,148 @@ +function obj = from_heightmap( ... + I, ... + H, ... + pixel_size, ... + voxel_depth, ... + units, ... + invert_z, ... + inpaint_zeros, ... + prune_zeros ) +%FROM_HEIGTHMAP Returns a deproj object built from segmentation and height-map. + + %% Default values for some parameters. + + if nargin < 8 + prune_zeros = true; + end + if nargin < 7 + inpaint_zeros = true; + end + if nargin < 6 + invert_z = false; + end + if nargin < 5 + units = 'pixels'; + end + if nargin < 4 + voxel_depth = 1.; + end + if nargin < 3 + pixel_size = 1.; + end + + %% Load objects from segmentation mask. + + fprintf('Converting mask to objects.\n' ) + tic + % We will downsample later: for now we will need all the pixels to have + % a robust estimate of the ellipse and plane fit. + downsample = false; + [ objects, junction_graph ] = deproj.mask_to_objects( I, downsample ); + n_objects = numel( objects ); + n_junctions = numel( junction_graph.Nodes ); + fprintf('Converted a %d x %d mask in %.1f seconds. Found %d objects and %d junctions.\n', ... + size(I,1), size(I,2), toc, n_objects, n_junctions ) + + + %% Compute some scale of an object radius. + + % Median area (pixel units) + med_area = median(arrayfun( @(s) polyarea( s.boundary(:,1), s.boundary(:,2) ), ... + objects ) ); % pixels^2 + + smooth_scale = 2 * sqrt( med_area )/ pi; % pixel units + + fprintf('Typical object scale: %.1f pixels or %.2f µm.\n', ... + smooth_scale, smooth_scale * pixel_size ) + + + %% Scale to physical coordinates. + + % Scale junction XY coordinates to µm. + junction_graph.Nodes.Centroid( :, 1:2 ) = junction_graph.Nodes.Centroid( :, 1:2 ) * pixel_size; + + % Scale object XY boundary to µm. + for i = 1 : n_objects + objects( i ).boundary = objects( i ).boundary * pixel_size; + objects( i ).center = objects( i ).center * pixel_size; + end + + %% Load the height-map and add the Z coordinates to objects. + + fprintf('Collecting Z coordinates.\n' ) + tic + + H = deproj.prepare_heightmap( H, voxel_depth, smooth_scale, invert_z, inpaint_zeros, prune_zeros ); + + % For junction. + z_junction = deproj.get_z( junction_graph.Nodes.Centroid, H, pixel_size ); + junction_graph.Nodes.Centroid = [ junction_graph.Nodes.Centroid z_junction ]; + + % For objects. + for i = 1 : n_objects + z_obj = deproj.get_z( objects( i ).boundary, H, pixel_size ); + objects( i ).boundary = [ objects( i ).boundary z_obj ]; + objects( i ).center(3) = mean( z_obj ); + end + + fprintf('Done in %.1f seconds.\n', toc ) + + + %% Possibly remove the junctions and cells found at z = 0. + + if prune_zeros + + bad_junctions = find( z_junction == 0 | isnan( z_junction ) ); + junction_graph = junction_graph.rmnode( bad_junctions ); + z_junction( bad_junctions ) = []; + + fprintf( 'Removed %d junctions at Z=0.\n', numel( bad_junctions ) ) + + objects_to_prune = false( n_objects, 1 ); + for i = 1 : numel( objects ) + o = objects( i ); + if any( isnan( o.boundary(:) ) ) || ~isempty( intersect( bad_junctions, o.junctions ) ) + objects_to_prune( i ) = true; + end + end + + objects( objects_to_prune ) = []; + fprintf( 'Removed %d objects touching these junctions.\n', sum( objects_to_prune ) ) + + n_objects = numel( objects ); + + end + + %% Compute local curvature from the smoothed height-map. + % Ref: http://users.vcnet.com/simonp/curvature.pdf + + fprintf('Computing tissue local curvature.\n' ) + [ curvMean, curvGauss, curvK1, curvK2 ] = deproj.compute_curvatures( ... + H, ... + smooth_scale, ... + pixel_size, ... + voxel_depth ); + + %% Create epicell instances. + + fprintf('Computing morphological descriptors of all objects.\n' ) + tic + + epicells = repmat( epicell, n_objects, 1 ); + for i = 1 : n_objects + o = objects( i ); + + % Get center position in pixel again. + xc = round( o.center( 1 ) / pixel_size ); + yc = round( o.center( 2 ) / pixel_size ); + + curvatures = [ curvMean( yc, xc ), curvGauss( yc, xc ), curvK1( yc, xc), curvK2( yc, xc ) ]; + + epicells( i ) = epicell( o.boundary, o.junctions, i, curvatures ); + end + + obj = deproj( epicells, junction_graph, units ); + + fprintf('Done in %.1f seconds.\n', toc ) + +end diff --git a/src/@deproj/get_z.m b/src/@deproj/get_z.m new file mode 100644 index 0000000000000000000000000000000000000000..322d598cc5db5ee8a92532b2cdd3ff880fc4dc73 --- /dev/null +++ b/src/@deproj/get_z.m @@ -0,0 +1,26 @@ +function z_coords = get_z( P, H, pixel_size ) +%GET_Z Returns the Z position of points taken from a height-map. +% - P is a Nx2 list of points, in physical coordinates. +% - H is the height map, encoding the z plane of interest for all X & Y. +% - pixel_size: convert pixel coordinates to physical coordinates. +% Returns the Z coordinates vector in physical coordinates. + + %% Yield coordinates. + + Pp = round( P / pixel_size ); % pixel coordinates. + + [ height, width ] = size( H ); + + xp = Pp( :, 1 ); + xp( xp < 1 ) = 1; + xp( xp > width ) = width; + + yp = Pp( :, 2 ); + yp( yp < 1 ) = 1; + yp( yp > height ) = height; + + xy_ind = sub2ind( size(H), yp, xp ); + z_coords = H( xy_ind ); + +end + diff --git a/src/@deproj/graph_to_VF.m b/src/@deproj/graph_to_VF.m new file mode 100644 index 0000000000000000000000000000000000000000..b8f4dce1ab9657f4e8e5bdff1fb669189e8ea036 --- /dev/null +++ b/src/@deproj/graph_to_VF.m @@ -0,0 +1,30 @@ +function [ V, F ] = graph_to_VF( obj ) +%GRAPH_TO_VF Returns the faces and vertices of the junction graph of a +% instance. +% The vertices are made of the junction centroid coordinates. +% Each face is one epicell, enclosed by the junctions around it. + + % Collect vertices. + g = obj.junction_graph; + V = g.Nodes.Centroid; + + % Collected junction ids. + ids = { obj.epicells.junction_ids }'; + n_vertices = cellfun(@numel, ids ); + max_n_vertices = max( n_vertices ); + n_obj = numel( obj.epicells ); + + % Write into the face matrix. + F = NaN( n_obj, max_n_vertices ); + for i = 1 : n_obj + + jids = ids{ i }; + P = V( jids, : ); + + % Sort the points so that we don't have intersecting polygons. + [ ~, I ] = deproj.sort_polygon( P ); + F( i, 1 : n_vertices(i) ) = jids( I ); + end + +end + diff --git a/MainScripts/mask_to_objects.m b/src/@deproj/mask_to_objects.m similarity index 89% rename from MainScripts/mask_to_objects.m rename to src/@deproj/mask_to_objects.m index 5efc3aec84d185b20b5e3e4bf9357c2291a812db..d19522d7a9ebfb85d696cc74aa750c6e428ba35d 100755 --- a/MainScripts/mask_to_objects.m +++ b/src/@deproj/mask_to_objects.m @@ -1,4 +1,4 @@ -function [ objects, junction_graph ] = mask_to_objects( I ) +function [ objects, junction_graph ] = mask_to_objects( I, downsample ) %% MASK_TO_CELL Returns the cells from a BW image with ridges. % This function takes as input an image that was generated e.g. with the % morphological segmentation technique, where each object is white and @@ -13,6 +13,10 @@ function [ objects, junction_graph ] = mask_to_objects( I ) % Jean-Yves Tinevez - Institut Pasteur - Nov 2019. +if nargin < 2 + downsample = true; +end + %% Create mask. % Boundary mask. @@ -32,8 +36,13 @@ for i = 1 : n_cells temp = false( CC.ImageSize ); temp( CC.PixelIdxList{ i } ) = true; temp = imdilate( temp, se, 'same' ); - bounds = bwboundaries( temp, 4, 'noholes' ); - B{ i } = bounds{ 1 }; + bounds = bwboundaries( temp, 8, 'noholes' ); + if downsample + b = reducepoly( bounds{ 1 }, 0.005 ); + else + b = bounds{ 1 }; + end + B{ i } = b; end %% Remove cells touching the border. @@ -127,8 +136,9 @@ for i = n_cells : -1 : 1 end objects( i ).junctions = unique( visited_junctions ); - objects( i ).boundary = boundary; - objects( i ).center = mean( boundary ); + % Permute X and Y. + objects( i ).boundary = [ boundary(:,2) boundary(:,1) ]; + objects( i ).center = mean( objects( i ).boundary ); end diff --git a/src/@deproj/mesh_to_heightmap.m b/src/@deproj/mesh_to_heightmap.m new file mode 100644 index 0000000000000000000000000000000000000000..26f0fe9df4a3f0c7c1962c5c6e18776e095a426d --- /dev/null +++ b/src/@deproj/mesh_to_heightmap.m @@ -0,0 +1,30 @@ +function [ H, min_y, min_x ] = mesh_to_heightmap( V, pixel_size ) +%MESH_TO_HEIGHTMAP Create a height-map from a mesh. +% Of course there are plenty of restriction on the mesh for this to be +% valid. Mainly: we need the mesh to be so that there is only 1 Z for each +% X, Y couple. Secondly, the X and Y coordinates need to be positive. + + % Convert to pixel-coordinates. + x = V( :, 1 ); + y = V( :, 2 ); + xp = x / pixel_size; + yp = y / pixel_size; + z = V( :, 3 ) - min( V( :, 3 ) ); + + % Allocate target image. + max_x = 1 + ceil( max( xp ) ); + max_y = 1 + ceil( max( yp ) ); + min_x = 1 + floor( min( xp ) ); + min_y = 1 + floor( min( yp ) ); + + % Interpolate. + si = scatteredInterpolant( xp, yp, z, 'linear', 'none' ); + + % Create elevation on the the grid. + [ X, Y ] = meshgrid( min_x : max_x, min_y : max_y ); + z_im = si( X(:), Y(:) ); + z_im( isnan( z_im ) ) = 0.; + H = reshape( z_im', [ ( max_y - min_y + 1 ) ( max_x- min_x + 1 ) ] ); + +end + diff --git a/src/@deproj/plot_text.m b/src/@deproj/plot_text.m new file mode 100644 index 0000000000000000000000000000000000000000..5fe80edd7fc99d8cbebcc1624e549bd7b6b7f8cd --- /dev/null +++ b/src/@deproj/plot_text.m @@ -0,0 +1,17 @@ +function hts = plot_text( obj, texts, ax ) +%PLOT_TEXT Plot text at cell centers. + + + C = double( vertcat( obj.epicells.center ) ); + X = C( :, 1 ); + Y = C( :, 2 ); + Z = C( :, 3 ) + 0.5; + + hts = text( ax, X, Y, Z, texts, ... + 'HorizontalAlignment', 'center', ... + 'VerticalAlignment', 'middle', ... + 'Clipping', 'on', ... + 'Interpreter', 'none', ... + 'FontSize', 9 ); +end + diff --git a/src/@deproj/plot_values_contour.m b/src/@deproj/plot_values_contour.m new file mode 100644 index 0000000000000000000000000000000000000000..2fc52c5d5063e0fefa20014203eb83cc5f5132f9 --- /dev/null +++ b/src/@deproj/plot_values_contour.m @@ -0,0 +1,54 @@ +function hts = plot_values_contour( obj, values, ax ) +%PLOT_VALUES_CONTOUR Plot the tissue with the cell exact contours, colored by the specified values. +% +% INPUTS: +% obj: a deproj object, with N epicells. +% values - a N x 1 array with values to use for coloring. +% ax - the axes to plot in. +% +% OUTPUT: +% the handle to the cells patch object. + + epicells = obj.epicells; + boundaries = { epicells.boundary }; + + n_objects = numel( boundaries ); + if n_objects > 1000, lw = 1; else, lw = 2; end + + [ X, Y, Z ] = obj.to_matrices(); + + if isempty( values ) + + hts = patch( ... + 'XData', X, ... + 'YData', Y, ... + 'ZData', Z, ... + 'FaceColor', 'none', ... + 'EdgeColor', 'k', ... + 'LineWidth', lw, ... + 'Parent', ax ); + + elseif ischar( values ) + + hts = patch( ... + 'XData', X, ... + 'YData', Y, ... + 'ZData', Z, ... + 'FaceColor', 'none', ... + 'EdgeColor', values, ... + 'LineWidth', lw, ... + 'Parent', ax ); + + else + + hts = patch( ... + 'XData', X, ... + 'YData', Y, ... + 'ZData', Z, ... + 'FaceVertexCData', values, ... + 'FaceColor', 'flat', ... + 'LineWidth', lw, ... + 'Parent', ax ); + end + +end diff --git a/src/@deproj/plot_values_ellipse.m b/src/@deproj/plot_values_ellipse.m new file mode 100644 index 0000000000000000000000000000000000000000..20a52f426038f1b54ec3d9e052ecf9c717428cff --- /dev/null +++ b/src/@deproj/plot_values_ellipse.m @@ -0,0 +1,59 @@ +function hts = plot_values_ellipse( obj, values, ax ) +%PLOT_VALUES_ELLIPSE Plot the tissue with cells as ellipses, colored by the specified values. +% +% INPUTS: +% +% obj: a deproj object, with N epicells. +% +% values - a N x 1 array with values to use for coloring. +% +% ax - the axes to plot in. Optional, default is current axes. +% +% OUTPUT: +% +% the handle to the ellipse patch object. +% + + epicells = obj.epicells; + n_objects = numel( epicells ); + + if nargin < 4 + ax = gca; + end + + n_points = 21; + X = zeros( n_points + 2, n_objects ); + Y = zeros( n_points + 2, n_objects ); + Z = zeros( n_points + 2, n_objects ); + V = zeros( ( n_points + 2 ) * n_objects, 1 ); + + if n_objects > 1000, lw = 1; else, lw = 2; end + + index = 1; + mid = ceil( n_points / 2 ); + for i = 1 : n_objects + + o = epicells( i ); + p = o.get_ellipse_points( n_points ); + xp = p( :, 1 ); + yp = p( :, 2 ); + zp = p( :, 3 ); + + X( 1 : n_points + 2, i ) = [ xp ; xp( mid ) ]; + Y( 1 : n_points + 2, i ) = [ yp ; yp( mid ) ]; + Z( 1 : n_points + 2, i ) = [ zp ; zp( mid ) ]; + V( index : index + n_points + 1 ) = values( i ); + index = index + n_points + 2; + + end + + hts = patch( ... + 'XData', X, ... + 'YData', Y, ... + 'ZData', Z, ... + 'FaceVertexCData', V, ... + 'EdgeColor', 'flat', ... + 'FaceColor', 'none', ... + 'LineWidth', lw, ... + 'Parent', ax ); +end diff --git a/src/@deproj/plot_values_junction.m b/src/@deproj/plot_values_junction.m new file mode 100644 index 0000000000000000000000000000000000000000..6954b0a5685638c4ebe252669e46cd8e2e3c554c --- /dev/null +++ b/src/@deproj/plot_values_junction.m @@ -0,0 +1,43 @@ +function hts = plot_values_junction( obj, values, ax ) +%PLOT_VALUES_JUNCTION Plot the tissue with the cell contour approximated by the junctions, colored by the specified values. + + [ V, F ] = obj.graph_to_VF(); + + n_objects = numel( obj.epicells ); + if n_objects > 1000, lw = 1; else, lw = 2; end + + + if isempty( values ) + + hts = patch( ... + 'Faces', F, ... + 'Vertices', V, ... + 'FaceColor', 'none', ... + 'EdgeColor', 'k', ... + 'LineWidth', lw, ... + 'Parent', ax ); + + elseif ischar( values ) + + hts = patch( ... + 'Faces', F, ... + 'Vertices', V, ... + 'FaceColor', 'none', ... + 'EdgeColor', values, ... + 'LineWidth', lw, ... + 'Parent', ax ); + + else + + hts = patch( ... + 'Faces', F, ... + 'Vertices', V, ... + 'FaceVertexCData', values, ... + 'FaceColor', 'flat', ... + 'LineWidth', lw, ... + 'Parent', ax ); + + end + +end + diff --git a/src/@deproj/ply_read.m b/src/@deproj/ply_read.m new file mode 100644 index 0000000000000000000000000000000000000000..cbddc714195006babe25d5405db7e96e64aad2df --- /dev/null +++ b/src/@deproj/ply_read.m @@ -0,0 +1,83 @@ +function [ V, F, comments ] = ply_read( file_path ) +%% PLY_READ Read a PLY file. +% WARNING: This is a simplistic reader that can only handle one kind of +% data formatting. The file must be a binary encoded following the +% binary_little_endian format, there must be 3 floats per vertex, and 3 +% integer per face, nothing else. Any variation will result in a crash at +% best. + +% ply +% format binary_little_endian +% comment VCGLIB generated -> I did it with MeshLab. +% element vertex 2607 +% property float x +% property float y +% property float z +% element face 5000 +% property list uchar int vertex_indices +% end_header + + INT_SIZE = 8; + UCHAR_SIZE = 1; + + fid = fopen( file_path, 'r' ); + + % Check 1st line. + first_line = fgetl( fid ); + if ~strcmpi( first_line, 'ply') + error( 'ply_read:NotPLYFile', '%s is not a PLY file.', file_path) + end + + current_line = first_line; + comments = {}; + while ~strcmpi( current_line, 'end_header') + + current_line = fgetl( fid ); + + if startsWith( current_line, 'comment ', 'IgnoreCase', true ) + comments = [ comments + current_line( numel( 'comment ' ) : end ) + ]; %#ok<AGROW> + end + + if startsWith( current_line, 'element vertex ', 'IgnoreCase', true ) + n_vertices = str2double( current_line( numel( 'element vertex ' ) : end ) ); + end + + if startsWith( current_line, 'element face ', 'IgnoreCase', true ) + n_faces = str2double( current_line( numel( 'element face ' ) : end ) ); + end + + end + + vertex_record_length = 3; + V = fread( fid, vertex_record_length * n_vertices, 'single' ); + V = reshape( V, [ vertex_record_length n_vertices ] )'; + + face_record_length = 3; + % Read the whole block as bytes, that we will decode later. + block = fread( fid, ( 3 * INT_SIZE + UCHAR_SIZE ) * n_faces, '*uint8' ); + + F = zeros( n_faces, face_record_length, 'int32' ); + index = 1; + for i = 1 : n_faces + + index = index + 1; + [ val, index ] = read_int( block, index ); + F( i , 1 ) = 1 + val; + [ val, index ] = read_int( block, index ); + F( i , 2 ) = 1 + val; + [ val, index ] = read_int( block, index ); + F( i , 3 ) = 1 + val; + end + + + fclose( fid ); + + + function [ val, index ] = read_int( block, index ) + val = typecast( block( index : index + 3 ), 'int32' ); + index = index + 4; + end + +end \ No newline at end of file diff --git a/src/@deproj/prepare_heightmap.m b/src/@deproj/prepare_heightmap.m new file mode 100644 index 0000000000000000000000000000000000000000..d905f082b657b0bfefab7fb45b2467095696993b --- /dev/null +++ b/src/@deproj/prepare_heightmap.m @@ -0,0 +1,42 @@ +function H = prepare_heightmap( H, voxel_depth, smooth_scale, invert_z, inpaint_zeros, prune_zeros ) +%PREPARE_HEIGHTMAP Prepare the height-map image according to user settings. + + if nargin < 6 + prune_zeros = true; + end + if nargin < 5 + inpaint_zeros = true; + end + if nargin < 4 + invert_z = false; + end + if nargin < 3 + smooth_scale = -1.; + end + if nargin < 2 + voxel_depth = 1.; + end + + %% Process height-map. + + if inpaint_zeros + mask = H == 0; + H = regionfill( H, mask ); + end + + if prune_zeros + H( H == 0 ) = NaN; + end + + if smooth_scale > 0 + H = imgaussfilt( H, smooth_scale ); + end + + if invert_z + H = max(H(:)) - H; + end + + H = H * voxel_depth; + +end + diff --git a/src/@deproj/sort_polygon.m b/src/@deproj/sort_polygon.m new file mode 100644 index 0000000000000000000000000000000000000000..d8979b229165e37e43dd3f6bf6dc7d8b6539fe06 --- /dev/null +++ b/src/@deproj/sort_polygon.m @@ -0,0 +1,13 @@ +function [ P2, sort_indexes ] = sort_polygon( P ) +%SORT_POLYGON Sort the points of a polygon in clockwise manner. + + center = mean( P ); + x = P( :, 1 ) - center( 1 ); + y = P( :, 2 ) - center( 2 ); + angles = atan2( y , x ); + + [ ~, sort_indexes ] = sort(angles); + P2 = P( sort_indexes, : ); + +end + diff --git a/src/@deproj/texture_image.m b/src/@deproj/texture_image.m new file mode 100644 index 0000000000000000000000000000000000000000..952e772e88934f19eda3fa63057372e358d03d44 --- /dev/null +++ b/src/@deproj/texture_image.m @@ -0,0 +1,56 @@ +function h = texture_image( obj, T, Tmap, pixel_size, on_what ) +%TEXTURE_IMAGE Display an image textured on the tissue surface. + + if nargin < 5 + on_what = 'contour'; + end + if nargin < 4 + pixel_size = 1.; + end + + % Get coordinates to interpolate upon. + switch on_what + case 'contour' + P = double( vertcat( obj.epicells.boundary ) ); + case 'junctions' + P = double( obj.junction_graph.Nodes.Centroid ); + otherwise + error( 'deproj:texture_image:UnknownPointSource', ... + 'Does not know how to texture surface on %s. Please select "contour" or "junctions".', ... + on_what ) + end + + % Prune XY duplicates. + [ ~, ia ] = unique( P( :, 1:2), 'rows' ); + P = P( ia, : ); + + % Create the surface coordinates. + [ X, Y ] = meshgrid( 1 : size( T , 2 ), 1 : size( T, 1 ) ); + X = X(:) .* pixel_size; + Y = Y(:) .* pixel_size; + + % Collect the Z position by interpolating the Zs we have in the deproj + % object. + si = scatteredInterpolant( ... + double( P( :, 1 ) ), ... + double( P( :, 2 ) ), ... + double( P( :, 3 ) ), ... + 'linear', ... + 'none' ); + Z = si( X, Y ); + + % Reshape the coordinates. + Xs = reshape( X, size( T ) ); + Ys = reshape( Y, size( T ) ); + Zs = reshape( Z, size( T ) ); + mask = isnan( Zs ); + Zs = regionfill( Zs, mask ); + + if nargin < 3 || isempty( Tmap ) + h = warp( Xs, Ys, Zs, T ); + else + h = warp( Xs, Ys, Zs, T, Tmap ); + end + +end + diff --git a/src/@deproj/to_file.m b/src/@deproj/to_file.m new file mode 100644 index 0000000000000000000000000000000000000000..8940687cb2f6831643680b126ee609578b87b318 --- /dev/null +++ b/src/@deproj/to_file.m @@ -0,0 +1,37 @@ +function to_file( obj, file_name, include_header ) +%TO_FILE Exports results to a spreadsheet file. +% We include the variable units in the header. + + if nargin < 3 + include_header = true; + end + + T = obj.to_table; + + if ~include_header + writetable( T, file_name, 'WriteVariableNames', false ); + return + end + + % Add a first line with units. + [ n_rows, n_cols ] = size( T ); + header = cell( 1, n_cols ); + + T2 = cell2table( cell( n_rows + 1, n_cols ) ); + for c = 1 : n_cols + units = T.Properties.VariableUnits{ c }; + var_name = T.Properties.VariableNames{ c }; + if isempty( units ) + head = var_name; + else + head = sprintf( '%s_(%s)', var_name, units ); + end + header{ 1, c } = head; + end + + T2{ 1, : } = header; + T2{ 2 : end , : } = table2cell( T( : , : ) ); + writetable( T2, file_name, 'WriteVariableNames', false ); + +end + diff --git a/src/@deproj/to_matrices.m b/src/@deproj/to_matrices.m new file mode 100644 index 0000000000000000000000000000000000000000..4bb3c61cff240d894ed75cefa6cffbdd50248678 --- /dev/null +++ b/src/@deproj/to_matrices.m @@ -0,0 +1,30 @@ +function [ X, Y, Z ] = to_matrices( obj ) +%TO_MATRICES Returns the cells boundary polygons as 3 matrices padded by NaNs. + + n_obj = numel( obj.epicells ); + + boundaries = { obj.epicells.boundary }'; + n_points = cellfun( @(c) size(c,1), boundaries ); + max_n_poins = max( n_points ); + + % 1 column per polygon. + X = zeros( max_n_poins + 1, n_obj ); + Y = zeros( max_n_poins + 1, n_obj ); + Z = zeros( max_n_poins + 1, n_obj ); + + for i = 1 : n_obj + + P = boundaries{ i }; + np = n_points(i); + X( 1 : np, i ) = P( : , 1 ); + Y( 1 : np, i ) = P( : , 2 ); + Z( 1 : np, i ) = P( : , 3 ); + + X( np + 1 : end, i ) = P( 1 , 1 ); + Y( np + 1 : end, i ) = P( 1 , 2 ); + Z( np + 1 : end, i ) = P( 1 , 3 ); + + end + +end + diff --git a/src/@deproj/to_table.m b/src/@deproj/to_table.m new file mode 100644 index 0000000000000000000000000000000000000000..29ea338c278f996ee5664faeb0b498fb2cdbd671 --- /dev/null +++ b/src/@deproj/to_table.m @@ -0,0 +1,131 @@ +function T = to_table( obj ) +%TO_TABLE Export masurements to a table. + + + epicells = obj.epicells; + + id = vertcat( epicells.id ); + + center = vertcat( epicells.center ); + xc = center( : , 1 ); + yc = center( : , 2 ); + zc = center( : , 3 ); + + area = vertcat( epicells.area ); + + perimeter = vertcat( epicells.perimeter ); + + euler_angle = vertcat( epicells.euler_angles ); + euler_alpha = euler_angle( : , 1 ); + euler_beta = euler_angle( : , 2 ); + euler_gamma = euler_angle( : , 3 ); + + ellipse_fit = vertcat( epicells.ellipse_fit ); + ellipse_x0 = ellipse_fit( : , 1 ); + ellipse_y0 = ellipse_fit( : , 2 ); + ellipse_z0 = ellipse_fit( : , 3 ); + ellipse_a = ellipse_fit( : , 4 ); + ellipse_b = ellipse_fit( : , 5 ); + ellipse_sigma = ellipse_fit( : , 6 ); + + eccentricity = vertcat( epicells.eccentricity ); + + proj_direction = vertcat( epicells.proj_direction ); + + n_neighbors = vertcat( epicells.n_neighbors ); + + curvatures = vertcat( epicells.curvatures ); + curvature_mean = curvatures( : , 1 ); + curvature_gauss = curvatures( : , 2 ); + curvature_k1 = curvatures( : , 3 ); + curvature_k2 = curvatures( : , 4 ); + + uncorrected_area = vertcat( epicells.uncorrected_area ); + + uncorrected_perimeter = vertcat( epicells.uncorrected_perimeter ); + + T = table( ... + id, ... + xc, ... + yc, ... + zc, ... + area, ... + perimeter, ... + euler_alpha, ... + euler_beta, ... + euler_gamma, ... + ellipse_x0, ... + ellipse_y0, ... + ellipse_z0, ... + ellipse_a, ... + ellipse_b, ... + ellipse_sigma, ... + eccentricity, ... + proj_direction, ... + n_neighbors, ... + curvature_mean, ... + curvature_gauss, ... + curvature_k1, ... + curvature_k2, ... + uncorrected_area, ... + uncorrected_perimeter ); + + T.Properties.VariableDescriptions = { + 'Unique identifier' + 'Cell center X position' + 'Cell center Y position' + 'Cell center Z position' + 'Cell area (deprojected)' + 'Cell perimeter (deprojected)' + 'First Euler angle for the cell plane (rotation around Z)' + 'Second Euler angle for the cell plane (rotation around X'')' + 'Third Euler angle for the cell plane (rotation around Z'')' + 'Ellipse fit center X position' + 'Ellipse fit center Y position' + 'Ellipse fit center Z position' + 'Ellipse fit semi-major axis length' + 'Ellipse fit semi-minor axis length' + 'Ellipse fit angle with X'' (see Euler angles) axis' + 'Eccentricity from ellipse fit' + 'Cell main direction projected on the XY plane' + 'Number of neighbors around a cell' + 'Local mean curvature' + 'Local Gaussian curvature' + 'First principal curvature' + 'Second principal curvature' + 'Cell area projected on the XY plane' + 'Cell perimeter projected on the XY plane' + }; + + T.Properties.VariableUnits = { + '' + obj.units + obj.units + obj.units + sprintf( '%s²', obj.units ) + obj.units + 'radians' + 'radians' + 'radians' + obj.units + obj.units + obj.units + obj.units + obj.units + 'radians' + '' + 'radians' + '' + sprintf( '1/%s', obj.units ) + sprintf( '1/%s²', obj.units ) + sprintf( '1/%s', obj.units ) + sprintf( '1/%s', obj.units ) + sprintf( '%s²', obj.units ) + obj.units + }; + + T.Properties.Description = sprintf( 'Data generated from DeProj software, exported on %s.', ... + datestr( now ) ); + + end + diff --git a/src/@epicell/epicell.m b/src/@epicell/epicell.m new file mode 100644 index 0000000000000000000000000000000000000000..4b386ec72f70f95bcedc3ba8c42ba13cc96a6e22 --- /dev/null +++ b/src/@epicell/epicell.m @@ -0,0 +1,225 @@ +classdef epicell + %EPICELL Data class that store data resulting from tissue cell segmentation. + + % Immutable class: all properties are read-only. + properties (SetAccess = private) + boundary + center + junction_ids + n_neighbors + area + perimeter + euler_angles + curvatures + ellipse_fit + eccentricity + proj_direction + uncorrected_area + uncorrected_perimeter + id + end + + methods + + function obj = epicell( boundary, junction_ids, id , curvatures ) + %EPICELL Construct an epicell from a N x 3 list of points. + + if nargin == 0 + return + end + if nargin >= 4 + obj.curvatures = curvatures; + end + + % Reduce polygon in 2D then put back Z. Takes time. + p2d = boundary( :, 1 : 2 ); + p2d_reduced = reducepoly( p2d, 0.005 ); + [ ~, ia, ib ] = intersect( p2d, p2d_reduced, 'rows', 'stable' ); + boundary_reduced = [ p2d_reduced( ib, : ) boundary( ia, 3 ) ]; + + % Base properties. + obj.boundary = boundary_reduced; + obj.junction_ids = junction_ids; + obj.n_neighbors = numel( junction_ids ); + obj.id = id; + obj.center = mean( boundary ); + + % Morphological descriptors on downsampled boundary. + p_reduced = epicell.centered_points( boundary_reduced ); + [ obj.area, obj.uncorrected_area ] = epicell.area3d( p_reduced ); + [ obj.perimeter, obj.uncorrected_perimeter ] = epicell.perimeter3d( p_reduced ); + + % Morphological descriptors on non-downsampled boundary. + p = epicell.centered_points( boundary ); + obj.euler_angles = epicell.fit_plane( p ); + obj.ellipse_fit = epicell.fit_ellipse_3d( boundary, obj.euler_angles ); + + % Derived morphological descriptors. + a = obj.ellipse_fit( 4 ); + b = obj.ellipse_fit( 5 ); + obj.eccentricity = sqrt( 1 - ( b/a) * (b/a) ); + obj.proj_direction = epicell.compute_proj_direction( ... + obj.ellipse_fit, ... + epicell.euleurZXZ2rot( obj.euler_angles ) ); + + end + + function h = plot_patch_2d( obj, val ) + p = obj.boundary; + h = patch( p(:,1), p(:,2), val, ... + 'LineWidth', 2 ); + end + + function h = plot_patch_3d( obj, val ) + p = obj.boundary; + h = patch( p(:,1), p(:,2), p(:,3), val, ... + 'LineWidth', 2 ); + end + + function h = plot_contour_2d( obj ) + p = obj.boundary; + p = [ p ; p(1,:) ]; + h = line( p(:,1), p(:,2), ... + 'LineWidth', 1, ... + 'Marker', '.' ); + end + + function h = plot_contour_3d( obj ) + p = obj.boundary; + p = [ p ; p(1,:) ]; + h = line( p(:,1), p(:,2), p(:,3), ... + 'LineWidth', 1, ... + 'Marker', '.' ); + end + + % Plot a 2D ellipse in 3D. + h = plot_ellipse_3d( obj, npoints, ax ) + + % Plot an ellipse in XY plane. + h = plot_ellipse_2d( obj, npoints, ax ) + + % Generate 3D points on the ellipse fit. + p = get_ellipse_points( obj, npoints ) + + end + + %% Private static methods: compute final properties value. + methods ( Access = private, Hidden = true, Static = true ) + + function p = centered_points( p ) + %CENTERED_POINTS Returns the 3D coordinates of the object bounds, with + %respect to its center. + n_vertices = size( p ,1 ); + center = mean( p ); + center = repmat( center, [ n_vertices, 1 ] ); + p = double( p - center ); + end + + function [ area, uncorr_area ] = area3d( p ) + %AREA3D Computes the area of the object. + + n_vertices = size( p, 1 ); + + % Build small triangles. + index = [ 2 : n_vertices 1 ]; + p1 = p; + p2 = p( index, : ); + + % Cross product. + cp = cross( p1, p2 ); + + % Norm of each vector. + vn = euclidean_norm( cp ); + + % Positive area. + area_triangle = abs( vn ); + + % Total positive area. + area = sum( area_triangle ) / 2; + + % 2D area. + uncorr_area = polyarea( p(:,1), p(:,2) ); + + function n = euclidean_norm( v ) + n = sqrt( sum( v .* v, ndims( v ) ) ); + end + + end + + function [ perim, uncorr_perim ] = perimeter3d( p ) + %PERIMETER3D Perimeter of a closed N-dimensional polygon. + + perim = compute_perim( p ); + uncorr_perim = compute_perim( p( : , 1:2 ) ); + + function l_perim = compute_perim( p ) + % p can be a N x d matrix, with d being the dimensionality. + + p2 = [ p ; p( 1, : ) ]; + p_diff = diff( p2 ); + + p_diff_2 = p_diff .* p_diff; + p_diff_2_sum = sum( p_diff_2, 2 ); + sls = sqrt( p_diff_2_sum ); + l_perim = sum( sls ); + end + end + + function E = fit_plane( p ) + c = mean( p ); + p = p - repmat( c, size( p, 1 ), 1 ); + % Fit a plane to these points. + [ ~, ~, v ] = svd( p ); + E = epicell.rot2eulerZXZ( v ); + end + + function sigma = compute_proj_direction( f3d, v ) + % Computes the angle of the semi-major axis of the ellipse, + % projected on the XY plane. There is probably an analytical way to + % do it, but I could not find it. + + % Ellipse semi-major axis arrow. + a = f3d( 4 ); + theta = f3d( 6 ); + + % In ellipse referential. + arrow_x = [ -a ; a ]; + arrow_y = [ 0; 0 ]; + Ar0 = [ arrow_x, arrow_y ]; + + % In epicell plane referential. + R = [ cos( theta ) sin( theta ) ; + -sin( theta ) cos( theta ) ] ; + Ar1 = Ar0 * R; + + arrow_z = [ 0; 0 ]; + Ar1b = [ Ar1 arrow_z ]; + + % In main referential. + Ar2 = Ar1b * v'; + + % Compute angle. + dx = Ar2( 2, 1 ) - Ar2( 1, 1 ); + dy = Ar2( 2, 2 ) - Ar2( 1, 2 ); + sigma = atan( dy / dx ); + end + + end + + %% Public static methods: utilities. + methods ( Access = public, Hidden = false, Static = true ) + % Convert euler angles to rotation matrix. + R = euleurZXZ2rot( E ) + + % Convert rotation matrix to euler angles. + [ E, E_deg ] = rot2eulerZXZ( R ) + + % Fit a 2D ellipse to a set of 2D points. + [ f, Q ] = fit_ellipse_2d( p, method ) + + % Fit a 2D ellipse to a set of 3D points. + [ f3d, v ] = fit_ellipse_3d( p, E, method ) + + end +end + diff --git a/src/@epicell/euleurZXZ2rot.m b/src/@epicell/euleurZXZ2rot.m new file mode 100644 index 0000000000000000000000000000000000000000..58ea88506ddfd3152e991d6ed511b004d694d609 --- /dev/null +++ b/src/@epicell/euleurZXZ2rot.m @@ -0,0 +1,36 @@ +function R = euleurZXZ2rot( E ) +%% EULERZYZ2ROT Convert euler ZX'Z' angles to rotation matrix. +% See https://www.geometrictools.com/Documentation/EulerAngles.pdf to have +% a final answer to this madness. + + alpha = E( 1 ); + beta = E( 2 ); + gamma = E( 3 ); + + c1 = cos( alpha ); + s1 = sin( alpha ); + + c2 = cos( beta ); + s2 = sin( beta ); + + c3 = cos( gamma ); + s3 = sin( gamma ); + + r11 = c1 * c3 - c2 * s1 * s3; + r12 = - c1 * s3 - c2 * c3 * s1; + r13 = s1 * s2; + + r21 = c3 * s1 + c1 * c2 * s3; + r22 = c1 * c2 * c3 - s1 * s3; + r23 = - c1 * s2; + + r31 = s2 * s3; + r32 = c3 * s2; + r33 = c2; + + R = [ + r11 r12 r13 + r21 r22 r23 + r31 r32 r33 ]; + +end \ No newline at end of file diff --git a/src/@epicell/fit_ellipse_2d.m b/src/@epicell/fit_ellipse_2d.m new file mode 100644 index 0000000000000000000000000000000000000000..4ad1e248f7dbfc3f49bf25e552dde2f6990506fc --- /dev/null +++ b/src/@epicell/fit_ellipse_2d.m @@ -0,0 +1,150 @@ +function [ f, Q ] = fit_ellipse_2d( p, method ) +%FIT_ELLIPSE Fit a 2D ellipse to 2D points. + + if nargin < 2 + method = 'direct'; + end + + switch( lower( method ) ) + + case 'direct' + Q = direct_ellipse_fit( p( :, 1:2 ) ); + case 'taubin' + Q = taubin_ellipse_fit( p( :, 1:2 ) ); + end + + f = quadratic_to_cartesian2( Q ); + + %% Subfunctions + + function f = quadratic_to_cartesian2( Q ) + %% Convert to cartesian coordnates for the ellipse. + % Return [ x0 y0 a b theta ]. + % We always have a > b. + % theta in radians measure the angle of the ellipse long axis with the + % x axis, in radians, and positive means counter-clockwise. + + % Formulas from + % https://en.wikipedia.org/wiki/Ellipse#In_Cartesian_coordinates + + A = Q(1); + B = Q(2); + C = Q(3); + D = Q(4); + E = Q(5); + F = Q(6); + + term1 = 2 * ( A * E * E ... + + C * D * D ... + - B * D * E ... + + ( B * B - 4 * A * C ) * F ); + term2 = ( A + C ); + term3 = sqrt( ( A - C ) * ( A - C ) + B * B ); + term4 = B * B - 4 * A * C; + + a = - sqrt( term1 * ( term2 + term3 ) ) / term4 ; + b = - sqrt( term1 * ( term2 - term3 ) ) / term4 ; + + x0 = ( 2 * C * D - B * E ) / term4; + y0 = ( 2 * A * E - B * D ) / term4; + + if B ~= 0 + theta = atan( 1/B * ( C - A - term3 ) ); + elseif A < 0 + theta = 0; + else + theta = pi/2; + end + + if b > a + btemp = b; + b = a; + a = btemp; + theta = theta + pi/2; + if theta > pi + theta = theta - pi; + end + end + + f = [ x0 y0 a b theta ]; + end + + function Q = direct_ellipse_fit(P) + % Direct ellipse fit, proposed in article + % A. W. Fitzgibbon, M. Pilu, R. B. Fisher + % "Direct Least Squares Fitting of Ellipses" + % IEEE Trans. PAMI, Vol. 21, pages 476-480 (1999) + % + % Adapted from + % https://fr.mathworks.com/matlabcentral/fileexchange/22684-ellipse-fit-direct-method + + centroid = mean( P ); % the centroid of the data set + D1 = [(P(:,1)-centroid(1)).^2, (P(:,1)-centroid(1)).*(P(:,2)-centroid(2)),... + (P(:,2)-centroid(2)).^2]; + D2 = [P(:,1)-centroid(1), P(:,2)-centroid(2), ones(size(P,1),1)]; + S1 = D1'*D1; + S2 = D1'*D2; + S3 = D2'*D2; + T = -inv(S3)*S2'; + M = S1 + S2*T; + M = [M(3,:)./2; -M(2,:); M(1,:)./2]; + [evec,eval] = eig(M); %#ok<ASGLU> + cond = 4*evec(1,:).*evec(3,:)-evec(2,:).^2; + A1 = evec(:,find(cond>0)); %#ok<FNDSB> + Q = [A1; T*A1]; + A4 = Q(4)-2*Q(1)*centroid(1)-Q(2)*centroid(2); + A5 = Q(5)-2*Q(3)*centroid(2)-Q(2)*centroid(1); + A6 = Q(6)+Q(1)*centroid(1)^2+Q(3)*centroid(2)^2+... + Q(2)*centroid(1)*centroid(2)-Q(4)*centroid(1)-Q(5)*centroid(2); + Q(4) = A4; Q(5) = A5; Q(6) = A6; + Q = Q/norm(Q); + end + + function Q = taubin_ellipse_fit( P ) + % Ellipse fit by Taubin's Method published in + % G. Taubin, "Estimation Of Planar Curves, Surfaces And Nonplanar + % Space Curves Defined By Implicit Equations, With + % Applications To Edge And Range Image Segmentation", + % IEEE Trans. PAMI, Vol. 13, pages 1115-1138, (1991) + % + % Input: XY(n,2) is the array of coordinates of n points x(i)=XY(i,1), y(i)=XY(i,2) + % + % Output: Q = [a b c d e f]' is the vector of algebraic + % parameters of the fitting ellipse: + % ax^2 + bxy + cy^2 +dx + ey + f = 0 + % the vector Q is normed, so that ||A||=1 + % + % Among fast non-iterative ellipse fitting methods, + % this is perhaps the most accurate and robust + % + % Note: this method fits a quadratic curve (conic) to a set of points; + % if points are better approximated by a hyperbola, this fit will + % return a hyperbola. To fit ellipses only, use "Direct Ellipse Fit". + + centroid = mean(P); % the centroid of the data set + Z = [(P(:,1)-centroid(1)).^2, (P(:,1)-centroid(1)).*(P(:,2)-centroid(2)),... + (P(:,2)-centroid(2)).^2, P(:,1)-centroid(1), P(:,2)-centroid(2), ones(size(P,1),1)]; + M = Z'*Z/size(P,1); + P = [M(1,1)-M(1,6)^2, M(1,2)-M(1,6)*M(2,6), M(1,3)-M(1,6)*M(3,6), M(1,4), M(1,5); + M(1,2)-M(1,6)*M(2,6), M(2,2)-M(2,6)^2, M(2,3)-M(2,6)*M(3,6), M(2,4), M(2,5); + M(1,3)-M(1,6)*M(3,6), M(2,3)-M(2,6)*M(3,6), M(3,3)-M(3,6)^2, M(3,4), M(3,5); + M(1,4), M(2,4), M(3,4), M(4,4), M(4,5); + M(1,5), M(2,5), M(3,5), M(4,5), M(5,5)]; + Q = [4*M(1,6), 2*M(2,6), 0, 0, 0; + 2*M(2,6), M(1,6)+M(3,6), 2*M(2,6), 0, 0; + 0, 2*M(2,6), 4*M(3,6), 0, 0; + 0, 0, 0, 1, 0; + 0, 0, 0, 0, 1]; + [V,D] = eig(P,Q); + [Dsort,ID] = sort(diag(D)); %#ok<ASGLU> + Q = V(:,ID(1)); + Q = [Q; -Q(1:3)'*M(1:3,6)]; + A4 = Q(4)-2*Q(1)*centroid(1)-Q(2)*centroid(2); + A5 = Q(5)-2*Q(3)*centroid(2)-Q(2)*centroid(1); + A6 = Q(6)+Q(1)*centroid(1)^2+Q(3)*centroid(2)^2+... + Q(2)*centroid(1)*centroid(2)-Q(4)*centroid(1)-Q(5)*centroid(2); + Q(4) = A4; Q(5) = A5; Q(6) = A6; + Q = Q/norm(Q); + end % Taubin + +end diff --git a/src/@epicell/fit_ellipse_3d.m b/src/@epicell/fit_ellipse_3d.m new file mode 100644 index 0000000000000000000000000000000000000000..121a93652df048061b41d5599101b30915b2da08 --- /dev/null +++ b/src/@epicell/fit_ellipse_3d.m @@ -0,0 +1,44 @@ +function [ f3d, v ] = fit_ellipse_3d( p, E, method ) +%FIT_ELLIPSE_3D Fit a 2D ellipse to a set of 3D points. +% The fit requires (or computes) the Euler angles of the plane fitted +% through the points, so that we can project them on this plane. We then +% make a 2D ellipse fit on the projected points. This turns to be much +% more robust than a 3D fit, and also closely match our configuration. +% +% This function returns f3d = [ x0 y0 z0 a b theta ]. These are the +% cartesian parameters of the ellipse in the rotated plane. The ellipse +% semi-major axis and semi-minor axis are always so that a >= b and theta +% measure the angle of the semi-major axis with respect to the X axis (in +% the rotated plane). +% +% v is the transformation matrix that rotates the 3D points close to the +% XY plane. It will be used to plot the ellipse in 3D. + +% Greatly inspired from https://stackoverflow.com/questions/29051168 +% /data-fitting-an-ellipse-in-3d-space + + if nargin < 3 + method = 'direct'; + end + + c = mean( p ); + p = p - repmat( c, size( p, 1 ), 1 ); + + % Fit a plane to these points. + if nargin < 2 + [ ~, ~, v ] = svd( p ); + else + v = epicell.euleurZXZ2rot( E ); + end + + % Rotate the points into the principal axes frame. + pt = p * v; + + f = epicell.fit_ellipse_2d( pt( :, 1:2 ), method ); + + f( 1 ) = f( 1 ) + c( 1 ); + f( 2 ) = f( 2 ) + c( 2 ); + f3d = double( [ f(1:2) c(3) f(3:5) ] ); + +end + diff --git a/src/@epicell/get_ellipse_points.m b/src/@epicell/get_ellipse_points.m new file mode 100644 index 0000000000000000000000000000000000000000..bd472484111715b8b464401c6a6d6f1b64667238 --- /dev/null +++ b/src/@epicell/get_ellipse_points.m @@ -0,0 +1,38 @@ +function p = get_ellipse_points( obj, npoints ) +%GET_ELLIPSE_POINTS Generate 3D points on the ellipse fit. + + f = obj.ellipse_fit; + v = epicell.euleurZXZ2rot( obj.euler_angles ); + + x0 = f( 1 ); + y0 = f( 2 ); + z0 = f( 3 ); + a = f( 4 ); + b = f( 5 ); + theta = f( 6 ); + + R = [ cos( theta ) sin( theta ) ; + -sin( theta ) cos( theta ) ] ; + + t = linspace( 0.5 * pi, 2.5 * pi, npoints )'; + XY0 = [ a * sin(t), b * cos(t) ]; + XY1 = XY0 * R; + xr = XY1( :, 1 ); + yr = XY1( :, 2 ); + zr = zeros( numel( xr ), 1 ); + pr = [ xr yr zr ]; + + % Transform back + pb = pr * v'; + xb = pb( :, 1 ) + x0; + yb = pb( :, 2 ) + y0; + zb = pb( :, 3 ) + z0; + + xb = [ xb ; xb(1,:) ]; + yb = [ yb ; yb(1,:) ]; + zb = [ zb ; zb(1,:) ]; + + p = [ xb, yb, zb ]; + +end + diff --git a/src/@epicell/plot_ellipse_2d.m b/src/@epicell/plot_ellipse_2d.m new file mode 100644 index 0000000000000000000000000000000000000000..e1f50dd61e0649cbad9d4166d576021587666146 --- /dev/null +++ b/src/@epicell/plot_ellipse_2d.m @@ -0,0 +1,14 @@ +function h = plot_ellipse_2d( obj, npoints, ax ) +%PLOT_ELLIPSE_2D Plot the ellipse projected on the XY plane. + + p = get_ellipse_points( obj, npoints ); + + xb = p( :, 1 ); + yb = p( :, 2 ); + + xb = [ xb ; xb(1,:) ]; + yb = [ yb ; yb(1,:) ]; + h = line( ax, xb, yb ); + +end + diff --git a/src/@epicell/plot_ellipse_3d.m b/src/@epicell/plot_ellipse_3d.m new file mode 100644 index 0000000000000000000000000000000000000000..f19461c44866c0fa5200339f5fad3d2d04d3d5e9 --- /dev/null +++ b/src/@epicell/plot_ellipse_3d.m @@ -0,0 +1,16 @@ +function h = plot_ellipse_3d( obj, npoints, ax ) +%PLOT_ELLIPSE_3D Plot a 2D ellipse in 3D. + + p = get_ellipse_points( obj, npoints ); + + xb = p( :, 1 ); + yb = p( :, 2 ); + zb = p( :, 3 ); + + xb = [ xb ; xb(1,:) ]; + yb = [ yb ; yb(1,:) ]; + zb = [ zb ; zb(1,:) ]; + h = line( ax, xb, yb, zb ); + +end + diff --git a/src/@epicell/rot2eulerZXZ.m b/src/@epicell/rot2eulerZXZ.m new file mode 100644 index 0000000000000000000000000000000000000000..75c41407845cd1b1135c3869a2f02280038fbfd6 --- /dev/null +++ b/src/@epicell/rot2eulerZXZ.m @@ -0,0 +1,33 @@ 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