AbstractThis paper extends previous work by Reichel and Trefethen on the spectra and pseudospectra of Toeplitz matrices to the case of triangular block Toeplitz matrices. In particular, we give results for the pseudospectra of triangular block Toeplitz matrices and operators and show that the pseudospectrum of a triangular block Toeplitz matrix converges to the pseudospectrum of a corresponding triangular block Toeplitz operator. Numerical experiments are presented to demonstrate the variety of pseudospectra that can be exhibited by both triangular and nontriangular block Toeplitz matrices
Abstract. Toeplitz operators on strictly pseudo-convex boundaries of com-plex domains are defined; t...
Dans cette thèse, nous prouvons des résultats de théorie spectrale, directe et inverse, dans la limi...
There has been much recent interest, initiated by work of the physicists Hatano and Nelson, in the e...
AbstractThe eigenvalues of a nonhermitian Toeplitz matrix A are usually highly sensitive to perturba...
AbstractThe eigenvalues of a nonhermitian Toeplitz matrix A are usually highly sensitive to perturba...
The computation of the structured pseudospectral abscissa and radius (with respect to the Frobenius ...
The pseudospectra of banded finite dimensional Toeplitz matrices rapidly converge to the pseudospect...
The pseudospectra of banded finite dimensional Toeplitz matrices rapidly converge to the pseudospect...
AbstractThis paper investigates the possible spectra of large, finite dimensional Toeplitz band matr...
AbstractIn this note, we study the notion of structured pseudospectra. We prove that for Toeplitz, c...
In this thesis, we prove some direct and inverse spectral results, in the semiclassical limit, for s...
We discuss two methods to obtain the spectral factorizations of the inverse of a bi-infinite real bl...
Elsner L, Friedland S. Conjectures and remarks on the limit of the spectral radius of nonnegative an...
Abstract. Denote by B(H) the Banach algebra of all bounded linear operators on a complex Hilbert spa...
We study the spectra and pseudospectra of semi-infinite and bi-infinite tridiagonal random matrices ...
Abstract. Toeplitz operators on strictly pseudo-convex boundaries of com-plex domains are defined; t...
Dans cette thèse, nous prouvons des résultats de théorie spectrale, directe et inverse, dans la limi...
There has been much recent interest, initiated by work of the physicists Hatano and Nelson, in the e...
AbstractThe eigenvalues of a nonhermitian Toeplitz matrix A are usually highly sensitive to perturba...
AbstractThe eigenvalues of a nonhermitian Toeplitz matrix A are usually highly sensitive to perturba...
The computation of the structured pseudospectral abscissa and radius (with respect to the Frobenius ...
The pseudospectra of banded finite dimensional Toeplitz matrices rapidly converge to the pseudospect...
The pseudospectra of banded finite dimensional Toeplitz matrices rapidly converge to the pseudospect...
AbstractThis paper investigates the possible spectra of large, finite dimensional Toeplitz band matr...
AbstractIn this note, we study the notion of structured pseudospectra. We prove that for Toeplitz, c...
In this thesis, we prove some direct and inverse spectral results, in the semiclassical limit, for s...
We discuss two methods to obtain the spectral factorizations of the inverse of a bi-infinite real bl...
Elsner L, Friedland S. Conjectures and remarks on the limit of the spectral radius of nonnegative an...
Abstract. Denote by B(H) the Banach algebra of all bounded linear operators on a complex Hilbert spa...
We study the spectra and pseudospectra of semi-infinite and bi-infinite tridiagonal random matrices ...
Abstract. Toeplitz operators on strictly pseudo-convex boundaries of com-plex domains are defined; t...
Dans cette thèse, nous prouvons des résultats de théorie spectrale, directe et inverse, dans la limi...
There has been much recent interest, initiated by work of the physicists Hatano and Nelson, in the e...