Bounds on Changes in Ritz Values for a Perturbed Invariant Subspace of a Hermitian Matrix
Author:
Publisher
Society for Industrial & Applied Mathematics (SIAM)
Subject
Analysis
Link
http://epubs.siam.org/doi/pdf/10.1137/070684628
Reference9 articles.
1. Numerical Methods for Computing Angles Between Linear Subspaces
2. The Rotation of Eigenvectors by a Perturbation. III
3. Sharp a priori error estimates of the Rayleigh-Ritz method without assumptions of fixed sign or compactness
4. Convergence rate estimates for iterative methods for a mesh symmetrie eigenvalue problem
5. Principal Angles between Subspaces in an A-Based Scalar Product: Algorithms and Perturbation Estimates
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1. The spectral spread of Hermitian matrices;Linear Algebra and its Applications;2021-05
2. Absolute Variation of Ritz Values, Principal Angles, and Spectral Spread;SIAM Journal on Matrix Analysis and Applications;2021-01
3. Majorization Bounds for Ritz Values of Self-Adjoint Matrices;SIAM Journal on Matrix Analysis and Applications;2020-01
4. Rayleigh-Ritz Majorization Error Bounds for the Linear Response Eigenvalue Problem;Open Mathematics;2019-07-09
5. Majorization bounds for SVD;Japan Journal of Industrial and Applied Mathematics;2018-08-10
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