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ESAIM: Mathematical Modelling and Numerical Analysis
Tome 49 (2015)
no. 6
Précédent
Suivant
Optimal Transport
Sommaire
Preface
Maury, Bertrand
;
Santambrogio, Filippo
p. 1549-1550
Foreword
Villani, Cédric
p. 1551
A hybrid variational principle for the Keller–Segel system in
ℝ
2
Blanchet, Adrien
;
Carrillo, José Antonio
;
Kinderlehrer, David
;
Kowalczyk, Michał
;
Laurençot, Philippe
;
Lisini, Stefano
p. 1553-1576
Numerical solution of the Monge–Kantorovich problem by density lift-up continuation
Bouharguane, Afaf
;
Iollo, Angelo
;
Weynans, Lisl
p. 1577-1592
Connections between optimal transport, combinatorial optimization and hydrodynamics
Brenier, Yann
p. 1593-1605
Optimal regions for congested transport
Buttazzo, Giuseppe
;
Carlier, Guillaume
;
Lo Bianco, Serena Guarino
p. 1607-1619
Numerical methods for matching for teams and Wasserstein barycenters
Carlier, Guillaume
;
Oberman, Adam
;
Oudet, Edouard
p. 1621-1642
Optimal transport with Coulomb cost. Approximation and duality
De Pascale, Luigi
p. 1643-1657
Optimal pits and optimal transportation
Ekeland, Ivar
;
Queyranne, Maurice
p. 1659-1670
Multi-physics optimal transportation and image interpolation
Hug, Romain
;
Maitre, Emmanuel
;
Papadakis, Nicolas
p. 1671-1692
A Numerical Algorithm for
L
2
Semi-Discrete Optimal Transport in 3D
Lévy, Bruno
p. 1693-1715
Eulerian models and algorithms for unbalanced optimal transport
Lombardi, Damiano
;
Maitre, Emmanuel
p. 1717-1744
A generalized model for optimal transport of images including dissipation and density modulation
Maas, Jan
;
Rumpf, Martin
;
Schönlieb, Carola
;
Simon, Stefan
p. 1745-1769
Multi-marginal optimal transport: Theory and applications
Pass, Brendan
p. 1771-1790
Motivations, ideas and applications of ramified optimal transportation
Xia, Qinglan
p. 1791-1832