Presented here is a stable algorithm that uses Zohar's formulation of Trench's algorithm and computes the inverse of a symmetric Toeplitz matrix including those with vanishing or nearvanishing leading minors. The algorithm is based on a diagonal modification of the matrix, and exploits symmetry and persymmetry properties of the inverse matrix
it is shown that the invertibility of a Toeplitz matrix can be determined through the solvability of...
AbstractThe problem of solving linear equations, or equivalently of inverting matrices, arises in ma...
In the current paper, we present a computationally efficient algorithm for obtaining the inverse of ...
Presented here is a stable algorithm that uses Zohar's formulation of Trench's algorithm and compute...
ABSTRACT. We present an ecient classic Trench-type algorithm for the inversion of real skew-symmetri...
Solution of large-scale simultaneous linear equations have a high demand in various fields. For exam...
Two properties of conjugate Toeplitz matrices are given: (1) an expression for the elements inside t...
AbstractTwo properties of conjugate Toeplitz matrices are given: (1) an expression for the elements ...
AbstractThis paper is concerned with the numerical stability of inversion algorithms for banded Toep...
AbstractIn this paper, we consider the stability of the algorithms emerging from Toeplitz matrix inv...
AbstractIt is shown that the invertibility of a Toeplitz matrix can be determined through the solvab...
AbstractIt is shown that under suitable assumptions the well-known formulas for the inverse of Toepl...
AbstractWe present some recurrences that are the basis for an algorithm to invert an n×n Toeplitz sy...
In this work, a number of advances are described which we feel lead to better understanding and solu...
We describe a method for obtaining an analytic form for the inverse of a finite symmetric banded Toe...
it is shown that the invertibility of a Toeplitz matrix can be determined through the solvability of...
AbstractThe problem of solving linear equations, or equivalently of inverting matrices, arises in ma...
In the current paper, we present a computationally efficient algorithm for obtaining the inverse of ...
Presented here is a stable algorithm that uses Zohar's formulation of Trench's algorithm and compute...
ABSTRACT. We present an ecient classic Trench-type algorithm for the inversion of real skew-symmetri...
Solution of large-scale simultaneous linear equations have a high demand in various fields. For exam...
Two properties of conjugate Toeplitz matrices are given: (1) an expression for the elements inside t...
AbstractTwo properties of conjugate Toeplitz matrices are given: (1) an expression for the elements ...
AbstractThis paper is concerned with the numerical stability of inversion algorithms for banded Toep...
AbstractIn this paper, we consider the stability of the algorithms emerging from Toeplitz matrix inv...
AbstractIt is shown that the invertibility of a Toeplitz matrix can be determined through the solvab...
AbstractIt is shown that under suitable assumptions the well-known formulas for the inverse of Toepl...
AbstractWe present some recurrences that are the basis for an algorithm to invert an n×n Toeplitz sy...
In this work, a number of advances are described which we feel lead to better understanding and solu...
We describe a method for obtaining an analytic form for the inverse of a finite symmetric banded Toe...
it is shown that the invertibility of a Toeplitz matrix can be determined through the solvability of...
AbstractThe problem of solving linear equations, or equivalently of inverting matrices, arises in ma...
In the current paper, we present a computationally efficient algorithm for obtaining the inverse of ...
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