AbstractWe present a method for the multiplication of an arbitrary vector by a symmetric centrosymmetric matrix, requiring 54n2+O(n) floating-point operations, rather than the 2n2 operations needed in the case of an arbitrary matrix. Combining this method with Trench's algorithm for Toeplitz matrix inversion yields a method for solving Toeplitz systems with the same complexity as Levinson's algorithm
AbstractWe present an inversion algorithm for the solution of a generic N X N Toeplitz system of lin...
AbstractBanded Toeplitz systems of linear equations arise in many application areas and have been we...
A symmetric solution X satisfying the matrix equation XA = AtX is called a symmetrizer of the matrix...
AbstractWe present a method for the multiplication of an arbitrary vector by a symmetric centrosymme...
AbstractAn algorithm proposed recently by Melman reduces the costs of computing the product Ax with ...
AbstractBased on an orthogonalization technique, published earlier in this journal, a derivation is ...
Abstract. In this paper, we parallelize a new algorithm for solving non– symmetric Toeplitz linear s...
AbstractWe consider the solution of a class of complex symmetric block Toeplitz linear systems, aris...
AbstractWe present new fast direct methods for solving a large symmetric banded Toeplitz system of o...
AbstractCentrosymmetric Toeplitz-plus-Hankel matrices are investigated on the basis of their “splitt...
Presented here is a stable algorithm that uses Zohar's formulation of Trench's algorithm and compute...
AbstractSchur’s transforms of a polynomial are used to count its roots in the unit disk. These are g...
AbstractWe derive an algorithm for real symmetric Toeplitz systems with an arbitrary right-hand side...
AbstractRepresentations of real Toeplitz and Toeplitz-plus-Hankel matrices are presented that involv...
In the current paper, we present a computationally efficient algorithm for obtaining the inverse of ...
AbstractWe present an inversion algorithm for the solution of a generic N X N Toeplitz system of lin...
AbstractBanded Toeplitz systems of linear equations arise in many application areas and have been we...
A symmetric solution X satisfying the matrix equation XA = AtX is called a symmetrizer of the matrix...
AbstractWe present a method for the multiplication of an arbitrary vector by a symmetric centrosymme...
AbstractAn algorithm proposed recently by Melman reduces the costs of computing the product Ax with ...
AbstractBased on an orthogonalization technique, published earlier in this journal, a derivation is ...
Abstract. In this paper, we parallelize a new algorithm for solving non– symmetric Toeplitz linear s...
AbstractWe consider the solution of a class of complex symmetric block Toeplitz linear systems, aris...
AbstractWe present new fast direct methods for solving a large symmetric banded Toeplitz system of o...
AbstractCentrosymmetric Toeplitz-plus-Hankel matrices are investigated on the basis of their “splitt...
Presented here is a stable algorithm that uses Zohar's formulation of Trench's algorithm and compute...
AbstractSchur’s transforms of a polynomial are used to count its roots in the unit disk. These are g...
AbstractWe derive an algorithm for real symmetric Toeplitz systems with an arbitrary right-hand side...
AbstractRepresentations of real Toeplitz and Toeplitz-plus-Hankel matrices are presented that involv...
In the current paper, we present a computationally efficient algorithm for obtaining the inverse of ...
AbstractWe present an inversion algorithm for the solution of a generic N X N Toeplitz system of lin...
AbstractBanded Toeplitz systems of linear equations arise in many application areas and have been we...
A symmetric solution X satisfying the matrix equation XA = AtX is called a symmetrizer of the matrix...
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