Two-sided and alternating Jacobi-Davidson

By Michiel E. Hochstenbach, Gerard L. G. Sleijpen. 2001

72 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Numerical Analysis

View Paper: https://www.semanticscholar.org/paper/bc87da4ade4cdf5f05e2e918087b77750dcb4a3a

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computational Theory and Mathematics

1. Yvan Notay
2. Kathrin Schreiber
3. Hubert Schwetlick
4. Joost Rommes
5. Nelson Martins
6. Michiel E. Hochstenbach

In Numerical Analysis

1. Kathrin Schreiber
2. Yvan Notay
3. Hubert Schwetlick
4. Joost Rommes
5. Nelson Martins
6. Michiel E. Hochstenbach

Citations in the corpus

• The Jacobi–Davidson method (2006, methodology): “Two-sided Jacobi–Davidson (also called bi-Jacobi–Davidson) was studied in [66, 30], see also [58].”
• Nonlinear Rayleigh functionals (2012, methodology): “These projected problems arem-dimensional nonlinear eigenvalue problems and have to be solved when left and right eigenvectors of T are computed as is done by the generalized Jacobi–Davidson method [24] and the nonlinear version of the two-sided Jacobi–Davidson method [21,9].”
• Efficient computation of transfer function dominant poles using subspace acceleration (2006, background): “has the same eigentriplets as but with the found eigenvalues transformed to zero (see also [19], [20]): let be one of the found right eigenvectors, i.”