activity
20032024
most citedOn the global wellposedness of the 3-D Navier-Stokes equations with large initial data

63 citations · 115 across the 18 of their papers we have counts for

collaborators

21 papers

math.AP2024

Ekman boundary layers in a domain with topography

Jean-Yves Chemin, Francesco Fanelli, Isabelle Gallagher

We investigate the asymptotic behaviour of fast rotating incompressible fluids with vanishing viscosity, in a {three dimensional} domain with topography including the case of land…

math.AP2020★ 2 cited

On the radius of analyticity of solutions to semi-linear parabolic systems

Jean-Yves Chemin, Isabelle Gallagher, Ping Zhang

We study the radius of analyticity~ in space, of strong solutions to systems of scale-invariant semi-linear parabolic equations. It is well-known that near the initial time,~…

math.AP2018

Some remarks about the possible blow-up for the Navier-Stokes equations

Jean-Yves Chemin, Isabella Gallagher, Ping Zhang

In this work we investigate the question of preventing the three-dimensional, incompressible Navier-Stokes equations from developing singularities, by controlling one component of…

math.AP2018★ 9 cited

A non linear estimate on the life span of solutions of the three dimensional Navier-Stokes equations

Jean-Yves Chemin, Isabelle Gallagher

The purpose of this article is to establish bounds from below for the life span of regular solutions to the incompressible Navier-Stokes system, whichinvolve norms not only of the…

math.FA2017

Tempered distributions and Fourier transform on the Heisenberg group

Hajer Bahouri, Jean-Yves Chemin, Raphael Danchin

The final goal of the present work is to extend the Fourier transform on the Heisenberg group $\H^d,$ to tempered distributions. As in the Euclidean setting, the strategy is to fir…

math.CA2016★ 1 cited

A Frequency Space for the Heisenberg Group

Hajer Bahouri, Jean-Yves Chemin, Raphael Danchin

We here revisit Fourier analysis on the Heisenberg group H^d. Whereas, according to the standard definition, the Fourier transform of an integrable function f on H^d is a one param…