Topological Optimization and Optimal Transport
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Published By De Gruyter

9783110430417

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8. Weak Monge–Ampère solutions of the semi-discrete optimal transportation problem

Topological Optimization and Optimal Transport ◽

10.1515/9783110430417-009 ◽

2017 ◽

Author(s):

Jean-David Benamou ◽

Brittany D. Froese

Keyword(s):

Transportation Problem ◽

Optimal Transportation ◽

Optimal Transportation Problem ◽

Monge Ampere

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9. Optimal transportation theory with repulsive costs

Topological Optimization and Optimal Transport ◽

10.1515/9783110430417-010 ◽

2017 ◽

Cited By ~ 2

Author(s):

Simone Di Marino ◽

Augusto Gerolin ◽

Luca Nenna

Keyword(s):

Optimal Transportation ◽

Transportation Theory

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Frontmatter

Topological Optimization and Optimal Transport ◽

10.1515/9783110430417-fm ◽

2017 ◽

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4. High-order topological expansions for Helmholtz problems in 2D

Topological Optimization and Optimal Transport ◽

10.1515/9783110430417-004 ◽

2017 ◽

Cited By ~ 4

Author(s):

Victor A. Kovtunenko

Keyword(s):

High Order

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3. Distributed and boundary control problems for the semidiscrete Cahn–Hilliard/Navier–Stokes system with nonsmooth Ginzburg–Landau energies

Topological Optimization and Optimal Transport ◽

10.1515/9783110430417-003 ◽

2017 ◽

Cited By ~ 2

Author(s):

M. Hintermüller ◽

D. Wegner

Keyword(s):

Boundary Control ◽

Stokes System ◽

Navier Stokes ◽

Control Problems ◽

Ginzburg Landau ◽

Boundary Control Problems

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Topological Optimization and Optimal Transport ◽

10.1515/9783110430417-toc ◽

2017 ◽

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15. Interpretation of finite volume discretization schemes for the Fokker–Planck equation as gradient flows for the discrete Wasserstein distance

Topological Optimization and Optimal Transport ◽

10.1515/9783110430417-016 ◽

2017 ◽

Cited By ~ 1

Author(s):

F. Al Reda ◽

B. Maury

Keyword(s):

Finite Volume ◽

Planck Equation ◽

Wasserstein Distance ◽

Gradient Flows ◽

Fokker Planck Equation ◽

Finite Volume Discretization ◽

Discretization Schemes ◽

Fokker Planck

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Preface

Topological Optimization and Optimal Transport ◽

10.1515/9783110430417-008 ◽

2017 ◽

Author(s):

Guillaume Carlier ◽

Thierry Champion ◽

Filippo Santambrogio

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12. On some nonlinear evolution systems which are perturbations of Wasserstein gradient flows

Topological Optimization and Optimal Transport ◽

10.1515/9783110430417-013 ◽

2017 ◽

Cited By ~ 1

Author(s):

Maxime Laborde

Keyword(s):

Nonlinear Evolution ◽

Gradient Flows ◽

Wasserstein Gradient Flows ◽

Evolution Systems

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13. Pressureless Euler equations with maximal density constraint: a time-splitting scheme

Topological Optimization and Optimal Transport ◽

10.1515/9783110430417-014 ◽

2017 ◽

Cited By ~ 1

Author(s):

B. Maury ◽

A. Preux

Keyword(s):

Euler Equations ◽

Splitting Scheme ◽

Maximal Density ◽

Time Splitting

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Topological Optimization and Optimal Transport
Latest Publications

TOTAL DOCUMENTS

H-INDEX

Published By De Gruyter

8. Weak Monge–Ampère solutions of the semi-discrete optimal transportation problem

9. Optimal transportation theory with repulsive costs

Frontmatter

4. High-order topological expansions for Helmholtz problems in 2D

3. Distributed and boundary control problems for the semidiscrete Cahn–Hilliard/Navier–Stokes system with nonsmooth Ginzburg–Landau energies

Contents

15. Interpretation of finite volume discretization schemes for the Fokker–Planck equation as gradient flows for the discrete Wasserstein distance

Preface

12. On some nonlinear evolution systems which are perturbations of Wasserstein gradient flows

13. Pressureless Euler equations with maximal density constraint: a time-splitting scheme

Export Citation Format

Topological Optimization and Optimal TransportLatest Publications

TOTAL DOCUMENTS

H-INDEX

Published By De Gruyter

8. Weak Monge–Ampère solutions of the semi-discrete optimal transportation problem

9. Optimal transportation theory with repulsive costs

Frontmatter

4. High-order topological expansions for Helmholtz problems in 2D

3. Distributed and boundary control problems for the semidiscrete Cahn–Hilliard/Navier–Stokes system with nonsmooth Ginzburg–Landau energies

Contents

15. Interpretation of finite volume discretization schemes for the Fokker–Planck equation as gradient flows for the discrete Wasserstein distance

Preface

12. On some nonlinear evolution systems which are perturbations of Wasserstein gradient flows

13. Pressureless Euler equations with maximal density constraint: a time-splitting scheme

Topological Optimization and Optimal Transport
Latest Publications