AbstractWe extend a result of Böttcher and Silbermann on higher order asymptotics of determinants of block Toeplitz matrices with symbols in Wiener algebras with power weights to the case of Wiener algebras with general weights satisfying natural submultiplicativity, monotonicity, and regularity conditions
We establish an asymptotic formula for determinants of truncated Wiener-Hopf+Hankel operators with s...
Abstract The Szegö–Widom theorem provides an expression for the determinant of block ...
We study determinants of Toeplitz matrices as the size of the matrices tends to infinity, in the par...
We extend a result of Böttcher and Silbermann on higher order asymptotics of determinants of block T...
AbstractWe extend a result of Böttcher and Silbermann on higher order asymptotics of determinants of...
AbstractThe asymptotics for determinants of Toeplitz and Wiener-Hopf operators with piecewise contin...
AbstractThis paper is devoted to asymptotic estimates for the (spectral or Euclidean) condition numb...
AbstractWe give a new proof of the strong Szegö limit theorem estimating the determinants of Toeplit...
AbstractAt present there exist numerous different approaches to results on Toeplitz determinants of ...
AbstractThe relations between the kernels, as well as the cokernels, of Toeplitz operators are studi...
AbstractThe continuous version of Szegö's theorem gives the first two terms of the asymptotics as α ...
This paper is devoted to exact and asymptotic formulas for the determinants of Toeplitz matrices wit...
We prove the analogue of the strong Szeg{\H o} limit theorem for a large class of bordered Toeplitz ...
AbstractIn this paper we establish several relations between the determinants of the following struc...
AbstractWe use a recent result concerning the eigenvalues of a generic (non-Hermitian) complex pertu...
We establish an asymptotic formula for determinants of truncated Wiener-Hopf+Hankel operators with s...
Abstract The Szegö–Widom theorem provides an expression for the determinant of block ...
We study determinants of Toeplitz matrices as the size of the matrices tends to infinity, in the par...
We extend a result of Böttcher and Silbermann on higher order asymptotics of determinants of block T...
AbstractWe extend a result of Böttcher and Silbermann on higher order asymptotics of determinants of...
AbstractThe asymptotics for determinants of Toeplitz and Wiener-Hopf operators with piecewise contin...
AbstractThis paper is devoted to asymptotic estimates for the (spectral or Euclidean) condition numb...
AbstractWe give a new proof of the strong Szegö limit theorem estimating the determinants of Toeplit...
AbstractAt present there exist numerous different approaches to results on Toeplitz determinants of ...
AbstractThe relations between the kernels, as well as the cokernels, of Toeplitz operators are studi...
AbstractThe continuous version of Szegö's theorem gives the first two terms of the asymptotics as α ...
This paper is devoted to exact and asymptotic formulas for the determinants of Toeplitz matrices wit...
We prove the analogue of the strong Szeg{\H o} limit theorem for a large class of bordered Toeplitz ...
AbstractIn this paper we establish several relations between the determinants of the following struc...
AbstractWe use a recent result concerning the eigenvalues of a generic (non-Hermitian) complex pertu...
We establish an asymptotic formula for determinants of truncated Wiener-Hopf+Hankel operators with s...
Abstract The Szegö–Widom theorem provides an expression for the determinant of block ...
We study determinants of Toeplitz matrices as the size of the matrices tends to infinity, in the par...