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Matlab Tensor Visualization
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function [hmame, hmami] = Ellipsoid_discs_plot(vma, vme, vmi) | |
%Ellipsoid_discs_plot plots an ellipsoid as two | |
%elliptical discs. | |
% | |
%The center of the ellipsoid is assumed to be 0,0,0. The tool has been | |
%designed to visualize tensorial properties using the characteristic | |
%Eigenvectors. Using cross-section elliptical discs to visualize ellipsoids | |
%may provide improved visualization compared to volumetric ellipsoids. | |
% | |
% Parameters | |
% vma - Eigenvector correspoding to maximum Eigenvalue | |
% vme - Eigenvector correspoding to intermediate Eigenvalue | |
% vme - Eigenvector correspoding to minimum Eigenvalue | |
% | |
% Returns | |
% [hmame, hmami] - Graphics handles to discs for max-med and max-min, | |
% respectively (Matlab's fill3) | |
vmajor = vma; | |
vminors = {vme,vmi}; | |
hs = cell(2); | |
for i = 1:2 | |
vminor = vminors{i}; | |
% theta for parametric representation of ellipse | |
theta = linspace(0,2*pi,50); | |
% points on ellipse from parametric form | |
X = cos(theta)*vmajor(1) + sin(theta)*vminor(1); | |
Y = cos(theta)*vmajor(2) + sin(theta)*vminor(2); | |
Z = cos(theta)*vmajor(3) + sin(theta)*vminor(3); | |
% 3D filled polygon, color and alpha can be changed using handles | |
gr = 0.6; | |
hms = fill3(X,Y,Z,[gr,gr,gr]); | |
set(hms, 'FaceAlpha', 0.7); | |
hold on; | |
hs{i} = hms; | |
end | |
hmame = hs{1}; | |
hmami = hs{2}; | |
end | |
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