Elsner L. An optimal bound for the spectral variation of two matrices. Linear algebra and its applications. 1985;71(Nov):77-80
Bhatia R, Elsner L, Krause G. Bounds for the variation of the roots of a polynomial and the eigenval...
AbstractLet A and B be two n×n matrices with spectra λ(A)={λ1,…,λn} and λ(B)={μ1,…,μn}. Suppose that...
AbstractA new spectral-variation bound is established for linear operators A and B on finite-dimensi...
AbstractWe establish a bound for the spectral variation of two complex n × n matrices A,B in terms o...
AbstractUpper bounds for the spectral variation of two regular matrix pairs have been given in [Guox...
AbstractSeveral “distances” between the spectra of two matrices are discussed and compared. Optimal ...
AbstractFor the generalized eigenvalue problem, we establish upper bounds for the spectral variation...
Elsner L. On the variation of the spectra of matrices. Linear algebra and its applications. 1982;47(...
Bhatia R, Elsner L, Krause GM. Spectral variation bounds for diagonalisable matrices. Aequationes Ma...
AbstractWe establish a bound for the spectral variation of two complex n × n matrices A,B in terms o...
AbstractSeveral “distances” between the spectra of two matrices are discussed and compared. Optimal ...
This note is related to an earlier paper by Bhatia, Davis, and Kittaneh [4]. For matrices similar to...
Elsner L, Lancaster P. The Spectral Variation of Pencils of Matrices. Journal of Computational Mathe...
AbstractIt is shown that for a pair (A,B) of n × n matrices, where the eigenvalues of A lie on a str...
AbstractFor two given complex matrices A, B, upper bounds are derived for the optimal matching dista...
Bhatia R, Elsner L, Krause G. Bounds for the variation of the roots of a polynomial and the eigenval...
AbstractLet A and B be two n×n matrices with spectra λ(A)={λ1,…,λn} and λ(B)={μ1,…,μn}. Suppose that...
AbstractA new spectral-variation bound is established for linear operators A and B on finite-dimensi...
AbstractWe establish a bound for the spectral variation of two complex n × n matrices A,B in terms o...
AbstractUpper bounds for the spectral variation of two regular matrix pairs have been given in [Guox...
AbstractSeveral “distances” between the spectra of two matrices are discussed and compared. Optimal ...
AbstractFor the generalized eigenvalue problem, we establish upper bounds for the spectral variation...
Elsner L. On the variation of the spectra of matrices. Linear algebra and its applications. 1982;47(...
Bhatia R, Elsner L, Krause GM. Spectral variation bounds for diagonalisable matrices. Aequationes Ma...
AbstractWe establish a bound for the spectral variation of two complex n × n matrices A,B in terms o...
AbstractSeveral “distances” between the spectra of two matrices are discussed and compared. Optimal ...
This note is related to an earlier paper by Bhatia, Davis, and Kittaneh [4]. For matrices similar to...
Elsner L, Lancaster P. The Spectral Variation of Pencils of Matrices. Journal of Computational Mathe...
AbstractIt is shown that for a pair (A,B) of n × n matrices, where the eigenvalues of A lie on a str...
AbstractFor two given complex matrices A, B, upper bounds are derived for the optimal matching dista...
Bhatia R, Elsner L, Krause G. Bounds for the variation of the roots of a polynomial and the eigenval...
AbstractLet A and B be two n×n matrices with spectra λ(A)={λ1,…,λn} and λ(B)={μ1,…,μn}. Suppose that...
AbstractA new spectral-variation bound is established for linear operators A and B on finite-dimensi...