11 citations · 18 across the 9 of their papers we have counts for
9 papers
Novel Electrical Characterization Method for Antiferroelectrics using a Positive Up Negative Down Approach
Grégoire Magagnin, Martine Le Berre, Sara Gonzalez +3
This study demonstrates the effectiveness of AFE-PUND, a revisited Positive Up Negative Down (PUND) protocol for characterizing antiferroelectric (AFE) materials, in analyzing $ZrO…
Leray turbulence: what can we learn from acceleration compared to velocity
Yves Pomeau, Martine Le Berre
In a recent paper we presented evidence for the occurence of Leray-like singularities with positive Sedov-Taylor exponent in turbulent flows recorded in Modane's wind tunnel, b…
Conservation of the circulation for the Euler and Euler-Leray equations
Jean Ginibre, Martine Le Berre, Yves Pomeau
It is well-known that the circulation of the velocity field of a fluid along a closed material curve is conserved for any solution of the Euler equation. We offer a slightly more e…
Blowing-up solutions of the axisymmetric Euler equations for an incompressible fluid
Yves Pomeau, Martine Le Berre
A 1934 paper by Leray posed the question of the regularity of solutions of the dynamical equations for incompressible inviscid fluids with smooth initial data. Since there has been…
Quantum mechanics as a statistical theory: a short history and a worked example
Yves Pomeau, Martine Le Berre
A major question in our understanding of the fabric of the world is where the randomness of some quantum phenomena comes from and how to represent it in a rational theory. The stat…
A case of strong non linearity: intermittency in highly turbulent flows
Yves Pomeau, Martine Le Berre, Thierry Lehner
It has long been suspected that flows of incompressible fluids at large or infinite Reynolds number (namely at small or zero viscosity) may present finite time singularities. We re…