Convection optimal transport coupled Monge Ampère systems and

Yann Brenier

Description

Convection, optimal transport, coupled Monge-Ampère systems and magnetic relaxation Yann Brenier CNRS Universite de Nice Convection, optimal transport, coupled Monge-Ampere systems and magnetic relaxation – p.1/21

• navier-sokes boussinesq


• equations


• db model leading


• coupled monge-ampère


• systems including


• relaxation


• monge-ampere systems

Sujets

• Équation
• Relaxation

Informations

• Publié par: pefav
• Nombre de lectures: 21
• Langue: English

Extrait

Convection, optimal transport, coupled Monge-Ampère systems and magnetic relaxation

Yann Brenier

[e-mail]

CNRS

Universite´ de  Nice

1.

Outline

Navier-Sokes Boussinesq equations, their Darcy/Stokes/Hydrostatic limits and the Angenent-Haker-Tannenbaum model in optimal transport theory

Outline

1.Navier-Sokes Boussinesq equations, their Darcy/Stokes/Hydrostatic limits and the Angenent-Haker-Tannenbaum model in optimal transport theory 2. A convexity principle for theHBionsquate

Outline

1.Navier-Sokes Boussinesq equations, their Darcy/Stokes/Hydrostatic limits and the Angenent-Haker-Tannenbaum model in optimal transport theory 2. A convexity principle for theHBetauqsnoi 3.Coupled Monge-Ampère systems including Hoskins' semi-geostrophic equations and a fully nonlinear chemotaxis model

Outline

1.Navier-Sokes Boussinesq equations, their Darcy/Stokes/Hydrostatic limits and the Angenent-Haker-Tannenbaum model in optimal transport theory 2. A convexity principle for theHBuqensatio 3.Coupled Monge-Ampère systems including Hoskins' semi-geostrophic equations and a fully nonlinear chemotaxis model 4. A stringy generalization of theDBmodel leading to a magnetic relaxation model à la Arnold-Moffatt