Previous | 
Home
Section: New Results
Embedding Camassa-Holm equations in incompressible Euler
A. Natale, F-X. Vialard.
In [13] : In this article, we show how to embed the so-called CH2 equations into the geodesic flow of the
Overall Objectives
Research Program
New Software and Platforms
New Results
- An augmented Lagrangian approach to Wasserstein gradient flows and applications
- An entropy minimization approach to second-order variational mean-field games
- Minimal convex extensions and finite difference discretization of the quadratic Monge-Kantorovich problem
- Sparse analysis methods for Mesoscale Convective Systems (MCS)
- Pareto optimality with transport costs
- An epigraphical approach to the representer theorem
- Approximate Optimal Designs for Multivariate Polynomial Regression
- Sparse Recovery from Extreme Eigenvalues Deviation Inequalities
- Some new Stein operators for product distributions
- Simulation of multiphase porous media flows with minimizing movement and finite volume schemes
- An unbalanced optimal transport splitting scheme for general advection-reaction-diffusion problems
- An unbalanced optimal transport splitting scheme for general advection-reaction-diffusion problems
- Generalized compressible fluid flows and solutions of the Camassa-Holm variational model
- Metric completion of
- Embedding Camassa-Holm equations in incompressible Euler
- Second order models for optimal transport and cubic splines on the Wasserstein space
Partnerships and Cooperations
Bibliography
Overall Objectives
Research Program
New Software and Platforms
New Results
- An augmented Lagrangian approach to Wasserstein gradient flows and applications
- An entropy minimization approach to second-order variational mean-field games
- Minimal convex extensions and finite difference discretization of the quadratic Monge-Kantorovich problem
- Sparse analysis methods for Mesoscale Convective Systems (MCS)
- Pareto optimality with transport costs
- An epigraphical approach to the representer theorem
- Approximate Optimal Designs for Multivariate Polynomial Regression
- Sparse Recovery from Extreme Eigenvalues Deviation Inequalities
- Some new Stein operators for product distributions
- Simulation of multiphase porous media flows with minimizing movement and finite volume schemes
- An unbalanced optimal transport splitting scheme for general advection-reaction-diffusion problems
- An unbalanced optimal transport splitting scheme for general advection-reaction-diffusion problems
- Generalized compressible fluid flows and solutions of the Camassa-Holm variational model
- Metric completion of
- Embedding Camassa-Holm equations in incompressible Euler
- Second order models for optimal transport and cubic splines on the Wasserstein space
Partnerships and Cooperations
Bibliography