AbstractBanded Toeplitz and Hurwitz matrices are shown to be particular cases of a more general class of biinfinite matrices, called recursive matrices. The main features of Toeplitz and Hurwitz matrices can thereby be seen to be immediate consequences of a fundamental theorem about recursive matrices, called the product rule. Moreover, some properties of products of Toeplitz and Hurwitz matrices can be proved by similar arguments. Some applications related to the general theory of compactly supported wavelets are presented
AbstractIn this paper, we discuss discrete wavelet transforms for Toeplitz matrices and block–Toepli...
AbstractAn r-Toeplitz (rT) matrix can be regarded as a block Toeplitz matrix with order some multipl...
In this paper we review some numerical methods for the computation of the spectral factorization of ...
AbstractRecursive matrices—bi-infinite matrices such that each row can be recursively computed from ...
AbstractWe relate polynomial computations with operations involving infinite band Toeplitz matrices ...
AbstractThe theory of block recursive matrices has been revealed to be a flexible tool in order to e...
In this paper, we discuss discrete wavelet transforms for Toeplitz matrices and block-Toeplitz-Toepl...
In a discussion in spring 2001, Alexei Borodin showed us recursion relations for the Toeplitz determ...
This thesis deals with the connections between the theory of block Toeplitz matrices and integrable ...
Este trabajo de grado tiene como referencia el capítulo cuatro del artículo “On some properties of T...
In this paper, we discuss discrete wavelet transforms for Toeplitz matrices and block–Toep-litz–Toep...
AbstractThe notion of locally Toeplitz sequence of matrices is introduced, which extends the notion ...
In this paper, we investigate some properties of Toeplitz matrices with respect to different matrix ...
We relate polynomial computations with operations involving infinite band Toeplitz matrices and show...
An isospectral algorithm is one which manipulates a matrix without changing its spectrum. In this th...
AbstractIn this paper, we discuss discrete wavelet transforms for Toeplitz matrices and block–Toepli...
AbstractAn r-Toeplitz (rT) matrix can be regarded as a block Toeplitz matrix with order some multipl...
In this paper we review some numerical methods for the computation of the spectral factorization of ...
AbstractRecursive matrices—bi-infinite matrices such that each row can be recursively computed from ...
AbstractWe relate polynomial computations with operations involving infinite band Toeplitz matrices ...
AbstractThe theory of block recursive matrices has been revealed to be a flexible tool in order to e...
In this paper, we discuss discrete wavelet transforms for Toeplitz matrices and block-Toeplitz-Toepl...
In a discussion in spring 2001, Alexei Borodin showed us recursion relations for the Toeplitz determ...
This thesis deals with the connections between the theory of block Toeplitz matrices and integrable ...
Este trabajo de grado tiene como referencia el capítulo cuatro del artículo “On some properties of T...
In this paper, we discuss discrete wavelet transforms for Toeplitz matrices and block–Toep-litz–Toep...
AbstractThe notion of locally Toeplitz sequence of matrices is introduced, which extends the notion ...
In this paper, we investigate some properties of Toeplitz matrices with respect to different matrix ...
We relate polynomial computations with operations involving infinite band Toeplitz matrices and show...
An isospectral algorithm is one which manipulates a matrix without changing its spectrum. In this th...
AbstractIn this paper, we discuss discrete wavelet transforms for Toeplitz matrices and block–Toepli...
AbstractAn r-Toeplitz (rT) matrix can be regarded as a block Toeplitz matrix with order some multipl...
In this paper we review some numerical methods for the computation of the spectral factorization of ...