* Builds the sparse diagonal mass matrix containing the barycentric dual area of each vertex. * * Input: * Returns: Sparse mass matrix for the mesh

Print edges. */

Print Faces. */

Print vertices. */

* Computes the residual of Ax - λx, where x has unit norm and λ = x.Ax. * * Input: <A>, the complex sparse matrix whose eigendecomposition is being

* Returns a halfedge lying on the shared edge between face f and g. * * Input: Two adjacent faces <f> and <g>. * Returns: A halfedge lying on the s

* Solves Ax = λx, where λ is the smallest nonzero eigenvalue of A, and x is the corresponding eigenvector. * * Input: <A>, the complex positive defi

* Construct a MeshSubset with the given vertices, edges, and faces, to test the given function on. Check if we get * the expected result. Designe

* Pretty much the same as testOnMeshSubset(), but specifically customized for testing star(), closure(), link(), * and boundary(), which return M

Destructor