103 citations
- Laboratoire de Mathématiques Blaise PascalFR98 papers
- LAM FoundationUS41 papers
- Université d'Évry Val-d'EssonneFR36 papers
- Laboratoire Analyse et Modélisation pour la Biologie et l'EnvironnementFR35 papers
- Centre National de la Recherche ScientifiqueFR33 papers
- École Nationale Supérieure d’Informatique pour l’Industrie et l’EntrepriseFR24 papers
- Université Paris-SaclayFR20 papers
- Laboratoire de Probabilités et Modèles AléatoiresFR15 papers
- Laboratoire de Probabilités, Statistique et ModélisationFR12 papers
- National Research University Higher School of EconomicsRU10 papers
- Université Paris CitéFR8 papers
- Centre de Mathématiques Appliquées de l'École polytechniqueFR6 papers
6 papers · 2 filters
Forces for the Navier-Stokes equations and the Koch and Tataru theorem
P. G. Lemarié-Rieusset
We consider the Cauchy problem for the incompressible Navier--Stokes equations on the whole space , with initial value (as in Koch and Ta…
Non Linear Singular Drifts and Fractional Operators
Diego Chamorro, Stéphane Menozzi
We consider parabolic PDEs associated with fractional type operators drifted by non-linear singular first order terms. When the drift enjoys some boundedness properties in appropri…
Traveling wave solution for a coupled incompressible Darcy's free boundary problem with surface tension
Thomas Alazard, Martina Magliocca, Nicolas Meunier
We study an incompressible Darcy's free boundary problem, recently introduced in [22]. Our goal is to prove the existence of non-trivial traveling wave solutions and thus validate…
On Double Hölder Regularity of the Hydrodynamic Pressure in Bounded Domains
Luigi De Rosa, Mickaël Latocca, Giorgio Stefani
We prove that the hydrodynamic pressure associated to the velocity , , of an inviscid incompressible fluid in a bounded and simply connected domain $Ω\s…
Some existence and regularity results for a non-local transport-diffusion equation with fractional derivatives in time and space
Diego Chamorro, Miguel Yangari
We study the existence of global weak solutions of a nonlinear transport-diffusion equation with a fractional derivative in the time variable and under some extra hypotheses, we al…
Heat kernel and gradient estimates for kinetic SDEs with low regularity coefficients
P Chaudru de Raynal, S Menozzi, A Pesce +1
We establish heat kernel and gradient estimates for the density of kinetic degenerate Kolmogorov stochastic differentia equations. Our results are established under somehow minimal…