AbstractIn this paper we present an analytical forms for the inversion of general periodic tridiagonal matrices, and provide some very simple analytical forms which immediately lead to closed formulae for some special cases such as symmetric or perturbed Toeplitz for both periodic and non-periodic tridiagonal matrices. An efficient computational algorithm for finding the inverse of any general periodic tridiagonal matrices from the analytical form is given, it is suited for implementation using Computer Algebra systems such as MAPLE, MATLAB, MACSYMA, and MATHEMATICA. An example is also given to illustrate the algorithm
We give explicit inverses of tridiagonal 2-Toeplitz and 3-Toeplitz matrices which generalize some we...
AbstractThis paper gives a simple algorithm for finding the explicit inverse of a general Jacobi tri...
AbstractWe give explicit inverses of tridiagonal 2-Toeplitz and 3-Toeplitz matrices which generalize...
AbstractIn this paper we present an analytical forms for the inversion of general periodic tridiagon...
We derive an explicit formula for the inverse of a general, periodic, tridiagonal matrix. Our approa...
AbstractIn the current work, the authors present a symbolic algorithm for finding the inverse of any...
Abstract. In this paper, we present an efficient method for solving the inverses of anti-tridiagonal...
We derive an explicit formula for the inverse of a general, periodic, tridiagonal matrix. Our approa...
In this paper we present an analytical formula for the inversion of symmetrical tridiagonal matrices...
We have named tridiagonal (p,r)–Toeplitz matrix to those tridiagonal matrices in which each diagonal...
We show that using Dunford-Taylor’s integral, a classical tool of functional analysis, it is possibl...
We have named tridiagonal (p,r)–Toeplitz matrix to those tridiagonal matrices in which each diagonal...
We show that using Dunford-Taylor’s integral, a classical tool of functional analysis, it is possibl...
AbstractIn this paper, a formula for inverting general band matrices is established. It takes a simp...
We show that using Dunford-Taylor’s integral, a classical tool of functional analysis, it is possibl...
We give explicit inverses of tridiagonal 2-Toeplitz and 3-Toeplitz matrices which generalize some we...
AbstractThis paper gives a simple algorithm for finding the explicit inverse of a general Jacobi tri...
AbstractWe give explicit inverses of tridiagonal 2-Toeplitz and 3-Toeplitz matrices which generalize...
AbstractIn this paper we present an analytical forms for the inversion of general periodic tridiagon...
We derive an explicit formula for the inverse of a general, periodic, tridiagonal matrix. Our approa...
AbstractIn the current work, the authors present a symbolic algorithm for finding the inverse of any...
Abstract. In this paper, we present an efficient method for solving the inverses of anti-tridiagonal...
We derive an explicit formula for the inverse of a general, periodic, tridiagonal matrix. Our approa...
In this paper we present an analytical formula for the inversion of symmetrical tridiagonal matrices...
We have named tridiagonal (p,r)–Toeplitz matrix to those tridiagonal matrices in which each diagonal...
We show that using Dunford-Taylor’s integral, a classical tool of functional analysis, it is possibl...
We have named tridiagonal (p,r)–Toeplitz matrix to those tridiagonal matrices in which each diagonal...
We show that using Dunford-Taylor’s integral, a classical tool of functional analysis, it is possibl...
AbstractIn this paper, a formula for inverting general band matrices is established. It takes a simp...
We show that using Dunford-Taylor’s integral, a classical tool of functional analysis, it is possibl...
We give explicit inverses of tridiagonal 2-Toeplitz and 3-Toeplitz matrices which generalize some we...
AbstractThis paper gives a simple algorithm for finding the explicit inverse of a general Jacobi tri...
AbstractWe give explicit inverses of tridiagonal 2-Toeplitz and 3-Toeplitz matrices which generalize...