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
AbstractGiven dμ a finite positive Borel measure on the interval [0, 2π]with an infinite set as its ...
Toeplitz and Hankel determinants arise in many different areas of mathematics, such as statistical m...
AbstractWe construct the inverse and give a formula for the determinant of a block Toeplitz matrix g...
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...
We study determinants of Toeplitz matrices as the size of the matrices tends to infinity, in the par...
In this article we derive, using standard methods of Toeplitz theory, an asymptotic formula...
The paper is devoted to exact and asymptotic formulas for the determinants of Toeplitz matrices with...
AbstractLet {aℓ(f)}ℓ=−∞∞ be the Fourier coefficients of f∈L[−π,π] and consider the Toeplitz matrices...
Abstract The Szegö–Widom theorem provides an expression for the determinant of block ...
In this work we use and develop Riemann-Hilbert techniques to study the asymptotic behavior of struc...
We establish an asymptotic formula for determinants of truncated Wiener-Hopf+Hankel operators with s...
AbstractWe give a new proof of the strong Szegö limit theorem estimating the determinants of Toeplit...
AbstractIn this paper we establish several relations between the determinants of the following struc...
AbstractGiven dμ a finite positive Borel measure on the interval [0, 2π]with an infinite set as its ...
Toeplitz and Hankel determinants arise in many different areas of mathematics, such as statistical m...
AbstractWe construct the inverse and give a formula for the determinant of a block Toeplitz matrix g...
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...
We study determinants of Toeplitz matrices as the size of the matrices tends to infinity, in the par...
In this article we derive, using standard methods of Toeplitz theory, an asymptotic formula...
The paper is devoted to exact and asymptotic formulas for the determinants of Toeplitz matrices with...
AbstractLet {aℓ(f)}ℓ=−∞∞ be the Fourier coefficients of f∈L[−π,π] and consider the Toeplitz matrices...
Abstract The Szegö–Widom theorem provides an expression for the determinant of block ...
In this work we use and develop Riemann-Hilbert techniques to study the asymptotic behavior of struc...
We establish an asymptotic formula for determinants of truncated Wiener-Hopf+Hankel operators with s...
AbstractWe give a new proof of the strong Szegö limit theorem estimating the determinants of Toeplit...
AbstractIn this paper we establish several relations between the determinants of the following struc...
AbstractGiven dμ a finite positive Borel measure on the interval [0, 2π]with an infinite set as its ...
Toeplitz and Hankel determinants arise in many different areas of mathematics, such as statistical m...
AbstractWe construct the inverse and give a formula for the determinant of a block Toeplitz matrix g...
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