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
AbstractComments are made regarding the implementation of a Toeplitz-matrix inversion algorithm desc...
summary:Let $a$, $b$ and $c$ be fixed complex numbers. Let $M_n(a,b,c)$ be the $n\times n$ Toeplitz ...
AbstractD. Sweet's clever QR decomposition algorithm for Toeplitz matrices is considered. It require...
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 ...
AbstractWe derive an algorithm for real symmetric Toeplitz systems with an arbitrary right-hand side...
AbstractCentrosymmetric Toeplitz-plus-Hankel matrices are investigated on the basis of their “splitt...
AbstractBased on an orthogonalization technique, published earlier in this journal, a derivation is ...
AbstractIt is shown how an algorithm for inverting Toeplitz matrices using O(n2) operations can be m...
AbstractIt is shown how the property of a Toeplitz matrix to be centro-symmetric or centro-skewsymme...
A circulant tridiagonal system is a special type of Toeplitz system that appears in a variety of pro...
AbstractSchur’s transforms of a polynomial are used to count its roots in the unit disk. These are g...
[EN] Many algorithms exist that exploit the special structure of Toeplitz matrices for solving line...
AbstractWe present some recurrences that are the basis for an algorithm to invert an n×n Toeplitz sy...
AbstractWe introduce a new simultaneously diagonalizable real algebra A of symmetrical centrosymmetr...
AbstractComments are made regarding the implementation of a Toeplitz-matrix inversion algorithm desc...
summary:Let $a$, $b$ and $c$ be fixed complex numbers. Let $M_n(a,b,c)$ be the $n\times n$ Toeplitz ...
AbstractD. Sweet's clever QR decomposition algorithm for Toeplitz matrices is considered. It require...
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 ...
AbstractWe derive an algorithm for real symmetric Toeplitz systems with an arbitrary right-hand side...
AbstractCentrosymmetric Toeplitz-plus-Hankel matrices are investigated on the basis of their “splitt...
AbstractBased on an orthogonalization technique, published earlier in this journal, a derivation is ...
AbstractIt is shown how an algorithm for inverting Toeplitz matrices using O(n2) operations can be m...
AbstractIt is shown how the property of a Toeplitz matrix to be centro-symmetric or centro-skewsymme...
A circulant tridiagonal system is a special type of Toeplitz system that appears in a variety of pro...
AbstractSchur’s transforms of a polynomial are used to count its roots in the unit disk. These are g...
[EN] Many algorithms exist that exploit the special structure of Toeplitz matrices for solving line...
AbstractWe present some recurrences that are the basis for an algorithm to invert an n×n Toeplitz sy...
AbstractWe introduce a new simultaneously diagonalizable real algebra A of symmetrical centrosymmetr...
AbstractComments are made regarding the implementation of a Toeplitz-matrix inversion algorithm desc...
summary:Let $a$, $b$ and $c$ be fixed complex numbers. Let $M_n(a,b,c)$ be the $n\times n$ Toeplitz ...
AbstractD. Sweet's clever QR decomposition algorithm for Toeplitz matrices is considered. It require...
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