On eigenvalue problems for the random walks on the Sierpinski pre- gaskets
We work with increasing finite sets \(V_ m\) called pre-gaskets approximating the finite Sierpinski gasket located in \(R^{N-1}\) (N\(\geq 3)\). The eigenvalues of the discrete Laplacian on \(V_ m\) under the Dirichlet and Neumann boundary conditions are completely determined using the decimation method due to Rammal.
scientific article; zbMATH DE number 4178283