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| // On mac you may need to issue something like: | |
| // | |
| // PATH=$PATH:/Applications/MATLAB_R2019a.app/bin/ ./tutorial/602_Matlab_bin | |
| // Base mesh | |
| Eigen::MatrixXd V; | |
| Eigen::MatrixXi F; | |
| // Matlab instance | |
| Engine* engine; | |
| // Eigenvectors of the laplacian | |
| Eigen::MatrixXd EV; | |
| // This function is called every time a keyboard button is pressed | |
| bool key_down(igl::opengl::glfw::Viewer& viewer, unsigned char key, int modifier) | |
| { | |
| if (key >= '1' && key <= '9') | |
| { | |
| viewer.data().set_data(EV.col((key - '1') + 1)); | |
| } | |
| return false; | |
| } | |
| int main(int argc, char *argv[]) | |
| { | |
| // Load a mesh in OFF format | |
| igl::readOFF(TUTORIAL_SHARED_PATH "/3holes.off", V, F); | |
| // Launch MATLAB | |
| igl::matlab::mlinit(&engine); | |
| // Compute the discrete Laplacian operator | |
| Eigen::SparseMatrix<double> L; | |
| igl::cotmatrix(V,F,L); | |
| // Send Laplacian matrix to matlab | |
| igl::matlab::mlsetmatrix(&engine,"L",L); | |
| // Plot the laplacian matrix using matlab spy | |
| igl::matlab::mleval(&engine,"spy(L)"); | |
| // Extract the first 10 eigenvectors | |
| igl::matlab::mleval(&engine,"[EV,~] = eigs(-L,10,'sm')"); | |
| // Plot the size of EV (only for demonstration purposes) | |
| std::cerr << igl::matlab::mleval(&engine,"size(EV)") << std::endl; | |
| // Retrieve the result | |
| igl::matlab::mlgetmatrix(&engine,"EV",EV); | |
| // Plot the mesh | |
| igl::opengl::glfw::Viewer viewer; | |
| viewer.callback_key_down = &key_down; | |
| viewer.data().set_mesh(V, F); | |
| // Plot the first non-trivial eigenvector | |
| viewer.data().set_data(EV.col(1)); | |
| // Launch the viewer | |
| viewer.launch(); | |
| } | |