activity
19992013
most citedA numerical scheme for impact problems

20 citations · 26 across the 4 of their papers we have counts for

collaborators

5 papers

cs.SC2013

Superfast solution of Toeplitz systems based on syzygy reduction

Houssam Khalil, Bernard Mourrain, Michelle Schatzman

We present a new superfast algorithm for solving Toeplitz systems. This algorithm is based on a relation between the solution of such problems and syzygies of polynomials or moving…

math.NA2009★ 2 cited

Toeplitz and Toeplitz-block-Toeplitz matrices and their correlation with syzygies of polynomials

Houssam Khalil, Bernard Mourrain, Michelle Schatzman

In this paper, we re-investigate the resolution of Toeplitz systems , from a new point of view, by correlating the solution of such problems with syzygies of polynomials or…

math.DS2000★ 1 cited

Penalty approximation for non smooth constraints in vibroimpact

Laetitia Paoli, Michelle Schatzman

We examine the penalty approximation of the free motion of a material point in an angular domain; we choose an over-damped penalty, and we prove that if the first impact point is n…

math.NA1999★ 20 cited

A numerical scheme for impact problems

Laetitia Paoli, Michelle Schatzman

We consider a mechanical system with impact and n degrees of freedom, written in generalized coordinates. The system is not necessarily Lagrangian. The representative point of the…

math.AP1999★ 3 cited

The Thual-Fauve pulse: skew stabilization

Piero de Mottoni, Michelle Schatzman

It is possible to choose the parameters of a real quintic Ginzburg-Landau equation so that it possesses localized pulse-like solutions; Thual and Fauve have observed numerically th…