The aim of this paper is the use of the factorization of five-diagonal matrices as the product of two Toeplitz tridiagonal matrices. Either bounds for the inverse or numerical methods for solving linear systems may be derived. Some results will be extended to block five-diagonal matrices. Applications to the numerical solution of ODE and PDE together with numerical tests will be given
Using the approach of Bozzo, Di Fiore, and Zellini, new matrix displacement decomposition formulas a...
Based on the theory of difference equations, we derive necessary and sufficient conditions for the e...
Abstract. In this paper we show that the determinant of heptadiagonal symmetric Toeplitz matrix can ...
The aim of this paper is the use of the factorization of five-diagonal matrices as the product of tw...
AbstractThe aim of this paper is the use of the factorization of five-diagonal matrices as the produ...
AbstractA fast numerical algorithm for solving systems of linear equations with tridiagonal block To...
AbstractThis paper is focused on different methods and algorithms for solving tridiagonal block Toep...
This paper addresses the problem of solving block tridiagonal quasi-Toeplitz linear systems. Inspir...
AbstractThe problem of polynomial factorization is translated into the problem of constructing a Wie...
We have named tridiagonal (p,r)–Toeplitz matrix to those tridiagonal matrices in which each diagonal...
AbstractBanded Toeplitz systems of linear equations arise in many application areas and have been we...
AbstractThere are many articles on symmetric tridiagonal Toeplitz and circulant systems. Such system...
AbstractUsing the approach of Bozzo, Di Fiore, and Zellini, new matrix displacement decomposition fo...
We discuss two methods to obtain the spectral factorizations of the inverse of a bi-infinite real bl...
Toeplitz matrices have garnered renewed interest in recent years due to their practical applications...
Using the approach of Bozzo, Di Fiore, and Zellini, new matrix displacement decomposition formulas a...
Based on the theory of difference equations, we derive necessary and sufficient conditions for the e...
Abstract. In this paper we show that the determinant of heptadiagonal symmetric Toeplitz matrix can ...
The aim of this paper is the use of the factorization of five-diagonal matrices as the product of tw...
AbstractThe aim of this paper is the use of the factorization of five-diagonal matrices as the produ...
AbstractA fast numerical algorithm for solving systems of linear equations with tridiagonal block To...
AbstractThis paper is focused on different methods and algorithms for solving tridiagonal block Toep...
This paper addresses the problem of solving block tridiagonal quasi-Toeplitz linear systems. Inspir...
AbstractThe problem of polynomial factorization is translated into the problem of constructing a Wie...
We have named tridiagonal (p,r)–Toeplitz matrix to those tridiagonal matrices in which each diagonal...
AbstractBanded Toeplitz systems of linear equations arise in many application areas and have been we...
AbstractThere are many articles on symmetric tridiagonal Toeplitz and circulant systems. Such system...
AbstractUsing the approach of Bozzo, Di Fiore, and Zellini, new matrix displacement decomposition fo...
We discuss two methods to obtain the spectral factorizations of the inverse of a bi-infinite real bl...
Toeplitz matrices have garnered renewed interest in recent years due to their practical applications...
Using the approach of Bozzo, Di Fiore, and Zellini, new matrix displacement decomposition formulas a...
Based on the theory of difference equations, we derive necessary and sufficient conditions for the e...
Abstract. In this paper we show that the determinant of heptadiagonal symmetric Toeplitz matrix can ...