AbstractA method of derivation of parallel algorithms for (N + 1) × (N + 1) matrices with recursive structure is presented and applied to Toeplitz, Hankel, and other Toeplitz-like matrices. The derived algorithms, executed on O(N) parallel processors, require O(N) arithmetic operations per processor
AbstractThe known algorithms invert an n × n Toeplitz matrix in sequential arithmetic time O(n log2 ...
International audienceWe present block algorithms and their implementation for the parallelization o...
AbstractWe present some recurrences that are the basis for an algorithm to invert an n×n Toeplitz sy...
AbstractThe known fast algorithms for computations with general Toeplitz, Hankel, Toeplitz-like, and...
AbstractInversion algorithms of order N2 for N×N matrices with recursive structure are derived in a ...
We present a new efficient parallel algorithm for solving the first order linear recurrence systems ...
Abstract. In this paper we present two parallel algorithms to solve non-symmetric Toeplitz systems o...
AbstractThe known fast algorithms for computations with general Toeplitz, Hankel, Toeplitz-like, and...
AbstractThe known algorithms invert an n × n Toeplitz matrix in sequential arithmetic time O(n log2 ...
We apply a new parametrized version of Newton's iteration in order to compute (over any field F of c...
[EN] Many algorithms exist that exploit the special structure of Toeplitz matrices for solving line...
There exist algorithms, also called "fast" algorithms, which exploit the special structure of Toepli...
AbstractMultilevel Toeplitz linear systems appear in a wide range of scientific and engineering appl...
Structured linear algebra techniques are a versatile set of tools; they enable one to deal at once w...
Structured linear algebra techniques are a versatile set of tools; they enable one to deal at once w...
AbstractThe known algorithms invert an n × n Toeplitz matrix in sequential arithmetic time O(n log2 ...
International audienceWe present block algorithms and their implementation for the parallelization o...
AbstractWe present some recurrences that are the basis for an algorithm to invert an n×n Toeplitz sy...
AbstractThe known fast algorithms for computations with general Toeplitz, Hankel, Toeplitz-like, and...
AbstractInversion algorithms of order N2 for N×N matrices with recursive structure are derived in a ...
We present a new efficient parallel algorithm for solving the first order linear recurrence systems ...
Abstract. In this paper we present two parallel algorithms to solve non-symmetric Toeplitz systems o...
AbstractThe known fast algorithms for computations with general Toeplitz, Hankel, Toeplitz-like, and...
AbstractThe known algorithms invert an n × n Toeplitz matrix in sequential arithmetic time O(n log2 ...
We apply a new parametrized version of Newton's iteration in order to compute (over any field F of c...
[EN] Many algorithms exist that exploit the special structure of Toeplitz matrices for solving line...
There exist algorithms, also called "fast" algorithms, which exploit the special structure of Toepli...
AbstractMultilevel Toeplitz linear systems appear in a wide range of scientific and engineering appl...
Structured linear algebra techniques are a versatile set of tools; they enable one to deal at once w...
Structured linear algebra techniques are a versatile set of tools; they enable one to deal at once w...
AbstractThe known algorithms invert an n × n Toeplitz matrix in sequential arithmetic time O(n log2 ...
International audienceWe present block algorithms and their implementation for the parallelization o...
AbstractWe present some recurrences that are the basis for an algorithm to invert an n×n Toeplitz sy...