On symmetrizing the ultraspherical spectral method for self-adjoint problems
Journal of Computational Physics
Doi 10.1016/j.jcp.2020.109383
Volumen 410
2020-06-01
Citas: 4
© 2020 Elsevier Inc.A mechanism is described to symmetrize the ultraspherical spectral method for self-adjoint problems. The resulting discretizations are symmetric and banded. An algorithm is presented for an adaptive spectral decomposition of self-adjoint operators. Several applications are explored to demonstrate the properties of the symmetrizer and the adaptive spectral decomposition.
Infinite-dimensional linear algebra, Spectral methods, Symmetric-definite and banded eigenvalue problems
Datos de publicaciones obtenidos de
Scopus