In this paper we consider a linear system of algebraic equations of a tridiagonal type. We show that the solution of such a system can be represented by a corresponding second order inhomogeneous linear recurrence equation. This approach enables us to represent the solution to the tridiagonal Toeplitz linear system of equations in a closed form
This paper contains a thorough investigation of a family of symmetric "predictor polynomials" associ...
In this paper we present three different pivoting strategies for solving general tridiagonal systems...
this paper, the wrap-around partitioning methodology, originally proposed by Hegland [1], is conside...
In this paper we show that the determinant of heptadiagonal symmetric Toeplitz matrix can be represe...
Abstract. In this paper we show that the determinant of heptadiagonal symmetric Toeplitz matrix can ...
AbstractThis paper is focused on different methods and algorithms for solving tridiagonal block Toep...
AbstractWe derive bounds for the solution of an irreducible tridiagonal linear system of dimension N...
We derive bounds for the solution of an irreducible tridiagonal linear system of dimension N which a...
In this study, we propose a tridiagonal iterative method to solve linear systems based on dominant t...
Abstract—The aim of this paper is to show that a kind of boundary value problem for second-order ord...
AbstractThere are many articles on symmetric tridiagonal Toeplitz and circulant systems. Such system...
ABSTRACT. Tridiagonal linear systems of equations can be solved on conventional serial machines in a...
AbstractIn this paper, explicit formulae for the elements of the inverse of a general tridiagonal ma...
In this paper we present new formulas for characterizing the sensitivity of tridiagonal systems that...
AbstractThe explicit structure of the inverse of block tridiagonal matrices is presented in terms of...
This paper contains a thorough investigation of a family of symmetric "predictor polynomials" associ...
In this paper we present three different pivoting strategies for solving general tridiagonal systems...
this paper, the wrap-around partitioning methodology, originally proposed by Hegland [1], is conside...
In this paper we show that the determinant of heptadiagonal symmetric Toeplitz matrix can be represe...
Abstract. In this paper we show that the determinant of heptadiagonal symmetric Toeplitz matrix can ...
AbstractThis paper is focused on different methods and algorithms for solving tridiagonal block Toep...
AbstractWe derive bounds for the solution of an irreducible tridiagonal linear system of dimension N...
We derive bounds for the solution of an irreducible tridiagonal linear system of dimension N which a...
In this study, we propose a tridiagonal iterative method to solve linear systems based on dominant t...
Abstract—The aim of this paper is to show that a kind of boundary value problem for second-order ord...
AbstractThere are many articles on symmetric tridiagonal Toeplitz and circulant systems. Such system...
ABSTRACT. Tridiagonal linear systems of equations can be solved on conventional serial machines in a...
AbstractIn this paper, explicit formulae for the elements of the inverse of a general tridiagonal ma...
In this paper we present new formulas for characterizing the sensitivity of tridiagonal systems that...
AbstractThe explicit structure of the inverse of block tridiagonal matrices is presented in terms of...
This paper contains a thorough investigation of a family of symmetric "predictor polynomials" associ...
In this paper we present three different pivoting strategies for solving general tridiagonal systems...
this paper, the wrap-around partitioning methodology, originally proposed by Hegland [1], is conside...