AbstractWe give a weakly stable algorithm to solve a block Toeplitz system of linear equations. If the lookahead steps taken to compute the parameters of the inversion formula for the block Toeplitz matrix are small compared to the order n of the matrix, the algorithm requires O(n2) floating-point operations. The parameters of the inversion formula are interpreted and computed in a recursive way as solutions of certain interpolation problems given the formal Laurent series based on the data of the block Toeplitz matrix
In this paper a new O(N log3 N ) solver for N × N Toeplitz-like systems, based on a divide and c...
AbstractIn a recent paper, we introduced a new look-ahead algorithm for recursively computing Padé a...
AbstractIn this paper, we consider the stability of the algorithms emerging from Toeplitz matrix inv...
In this report, we give a weakly stable algorithm to solve a block Toeplitz system of linear equatio...
AbstractWe give a weakly stable algorithm to solve a block Toeplitz system of linear equations. If t...
AbstractThis paper is concerned with the development of fast solvers for block linear systems with T...
AbstractWe present an inversion algorithm for the solution of a generic N X N Toeplitz system of lin...
AbstractA fast numerical algorithm for solving systems of linear equations with tridiagonal block To...
AbstractWe present some recurrences that are the basis for an algorithm to invert an n×n Toeplitz sy...
AbstractA fast solution algorithm is proposed for solving block banded block Toeplitz systems with n...
AbstractWe present general recurrences for the Padé table that allow us to skip ill- conditioned Pad...
A fast solution algorithm is proposed for solving block banded block Toeplitz systems with non-bande...
Summarization: The authors present a novel Levinson-type order recursive algorithm for the solution ...
AbstractAn algorithm is presented which reduces the problem of solving a Toeplitz system (1) TX=Y to...
This paper addresses the problem of solving block tridiagonal quasi-Toeplitz linear systems. Inspir...
In this paper a new O(N log3 N ) solver for N × N Toeplitz-like systems, based on a divide and c...
AbstractIn a recent paper, we introduced a new look-ahead algorithm for recursively computing Padé a...
AbstractIn this paper, we consider the stability of the algorithms emerging from Toeplitz matrix inv...
In this report, we give a weakly stable algorithm to solve a block Toeplitz system of linear equatio...
AbstractWe give a weakly stable algorithm to solve a block Toeplitz system of linear equations. If t...
AbstractThis paper is concerned with the development of fast solvers for block linear systems with T...
AbstractWe present an inversion algorithm for the solution of a generic N X N Toeplitz system of lin...
AbstractA fast numerical algorithm for solving systems of linear equations with tridiagonal block To...
AbstractWe present some recurrences that are the basis for an algorithm to invert an n×n Toeplitz sy...
AbstractA fast solution algorithm is proposed for solving block banded block Toeplitz systems with n...
AbstractWe present general recurrences for the Padé table that allow us to skip ill- conditioned Pad...
A fast solution algorithm is proposed for solving block banded block Toeplitz systems with non-bande...
Summarization: The authors present a novel Levinson-type order recursive algorithm for the solution ...
AbstractAn algorithm is presented which reduces the problem of solving a Toeplitz system (1) TX=Y to...
This paper addresses the problem of solving block tridiagonal quasi-Toeplitz linear systems. Inspir...
In this paper a new O(N log3 N ) solver for N × N Toeplitz-like systems, based on a divide and c...
AbstractIn a recent paper, we introduced a new look-ahead algorithm for recursively computing Padé a...
AbstractIn this paper, we consider the stability of the algorithms emerging from Toeplitz matrix inv...