AbstractThis paper deals with the spectra of matrices similar to infinite tridiagonal Toeplitz matrices with perturbations and with positive off-diagonal elements. We will discuss the asymptotic behavior of the spectrum of such matrices and we use them to determine the values of a matrix function, for an entire function. In particular we determine the matrix powers and matrix exponentials
AbstractThis paper is devoted to asymptotic estimates for the (spectral or Euclidean) condition numb...
AbstractWe consider the eigenvalue and singular-value distributions for m-level Toeplitz matrices ge...
AbstractThe Green's function method used by Case and Kac is extended to include unbounded Jacobi mat...
AbstractThis paper deals with the spectra of matrices similar to infinite tridiagonal Toeplitz matri...
AbstractIn this paper, we use the analytic theory for 2 and 3-Toeplitz matrices to obtain the explic...
In this paper we use the analytic theory for 2 and 3-Toeplitz matrices to obtain the explicit expres...
We study spectral properties of irreducible tridiagonal k−Toeplitz matrices and certain matrices wh...
AbstractWe use a recent result concerning the eigenvalues of a generic (non-Hermitian) complex pertu...
We study the spectra and pseudospectra of semi-infinite and bi-infinite tridiagonal random matrices ...
AbstractWhile extreme eigenvalues of large Hermitian Toeplitz matrices have been studied in detail f...
AbstractIn this article we determine the eigenvalues of sequences of tridiagonal matrices that conta...
In this work, we perform a spectral analysis of flipped multilevel Toeplitz sequences, i.e., we stud...
The spectral properties and the asymptotic behaviour of the discrete spectrum for a special class of...
summary:The paper gives a new characterization of eigenprojections, which is then used to obtain a s...
AbstractWe study the dependence of the eigenvalues of a tridiagonal matrix upon off-diagonal entries...
AbstractThis paper is devoted to asymptotic estimates for the (spectral or Euclidean) condition numb...
AbstractWe consider the eigenvalue and singular-value distributions for m-level Toeplitz matrices ge...
AbstractThe Green's function method used by Case and Kac is extended to include unbounded Jacobi mat...
AbstractThis paper deals with the spectra of matrices similar to infinite tridiagonal Toeplitz matri...
AbstractIn this paper, we use the analytic theory for 2 and 3-Toeplitz matrices to obtain the explic...
In this paper we use the analytic theory for 2 and 3-Toeplitz matrices to obtain the explicit expres...
We study spectral properties of irreducible tridiagonal k−Toeplitz matrices and certain matrices wh...
AbstractWe use a recent result concerning the eigenvalues of a generic (non-Hermitian) complex pertu...
We study the spectra and pseudospectra of semi-infinite and bi-infinite tridiagonal random matrices ...
AbstractWhile extreme eigenvalues of large Hermitian Toeplitz matrices have been studied in detail f...
AbstractIn this article we determine the eigenvalues of sequences of tridiagonal matrices that conta...
In this work, we perform a spectral analysis of flipped multilevel Toeplitz sequences, i.e., we stud...
The spectral properties and the asymptotic behaviour of the discrete spectrum for a special class of...
summary:The paper gives a new characterization of eigenprojections, which is then used to obtain a s...
AbstractWe study the dependence of the eigenvalues of a tridiagonal matrix upon off-diagonal entries...
AbstractThis paper is devoted to asymptotic estimates for the (spectral or Euclidean) condition numb...
AbstractWe consider the eigenvalue and singular-value distributions for m-level Toeplitz matrices ge...
AbstractThe Green's function method used by Case and Kac is extended to include unbounded Jacobi mat...