Jean-Morlet Chair 2022 - Conference: Nonlinear PDEs in Fluid Dynamics / Chaire Jean-Morlet 2022 - Conférence : EDP non-linéaires en dynamique des fluides

Collection Jean-Morlet Chair 2022 - Conference: Nonlinear PDEs in Fluid Dynamics / Chaire Jean-Morlet 2022 - Conférence : EDP non-linéaires en dynamique des fluides

Appears in collection : Jean Morlet Chair - 2022 - Sem 1 - Hieber - Monniaux

Organizer(s) Danchin, Raphaël ; Hieber, Matthias ; Monniaux, Sylvie ; Perrin, Charlotte
Date(s) 09/05/2022 - 13/05/2022
linked URL https://www.chairejeanmorlet.com/2576.html

All the collection videos (5)

29:10

published on June 13, 2022

Large global solutions of the parabolic-parabolic Keller-Segel system in higher dimensions

By Lorenzo Brandolese

44:14

published on June 13, 2022

Energy balance for 2D incompressible fluid flow

By Helena Nussenzveig Lopes

39:14

published on June 13, 2022

On the inviscid limit for the Navier-Stokes equations

By Igor Kukavica

41:52

published on June 13, 2022

On the Navier-Stokes equations on surfaces

By Gieri Simonett

43:10

published on June 13, 2022

Global solutions for one dimensional dispersive models

By Daniel Tataru

Mathematics
and Interactions

Not Only Scalar Curvature Seminar

Geometric structures and discrete group actions / Structures géométriques et actions de groupes discrets

Misha Gromov : Mathematical Description of Biological Structures

Applications of NonCommutative Geometry to Gauge Theories, Field Theories, and Quantum Space-Time / Applications de la Géométrie Non Commutative aux Théories de Jauge, à la Théorie des Champs et aux Espaces-Temps Quantiques

Collection Jean-Morlet Chair 2022 - Conference: Nonlinear PDEs in Fluid Dynamics / Chaire Jean-Morlet 2022 - Conférence : EDP non-linéaires en dynamique des fluides

Large global solutions of the parabolic-parabolic Keller-Segel system in higher dimensions

Energy balance for 2D incompressible fluid flow

On the inviscid limit for the Navier-Stokes equations

On the Navier-Stokes equations on surfaces

Global solutions for one dimensional dispersive models

Global Solutions for Nonlinear Dispersive Waves (4/4)

Global Solutions for Nonlinear Dispersive Waves (3/4)

Global Solutions for Nonlinear Dispersive Waves (2/4)