We find the behavior of the solution of the optimal transport problem for the Euclidean distance (and its approximation by p-Laplacian problems) when the involved measures are supported in a domain that is contracted in one direction.The author acknowledges partial support by projects MEC MTM2010-18128 and MTM2011-27998 (Spain)
AbstractThe Monge-Kantorovich problem is equivalent to the problem of finding 1-currents with fixed ...
It is well-known that the optimal transport problem on the real line for the classical distance cost...
AbstractThis paper is concerned with a Monge–Kantorovich mass transport problem in which in the tran...
Optimal partial mass transport, which is a variant of the optimal transport problem , consists in tr...
Let $M,N$ be two smooth compact hypersurfaces of $\R^n$ which bound strictly convex domains equipped...
International audienceBoth optimal transport and minimal surfaces have received much attention in re...
In this manuscript we study the following optimization problem with volume constraint: min{ [Formula...
Cette thèse est dédiée à l'étude des problèmes de transport optimal, alternative au problème de Mong...
International audienceWe study the entropic regularization of the optimal transport problem in dimen...
This thesis is devoted to to the study of optimal transport problems, alternative to the so called M...
AbstractWe address the question of how to represent Kantorovich potentials in the mass transportatio...
Cette thèse est dédiée à l'étude des problèmes de transport optimal, alternative au problème de Mong...
Abstract. We consider the following problem: given a bounded con-vex domain Ω ⊂ RN we consider the l...
We study the entropic regularization of the optimal transport problem in dimension 1 when the cost f...
The Monge-Kantorovich problem for the infinite Wasserstein distance presents several peculiarities. ...
AbstractThe Monge-Kantorovich problem is equivalent to the problem of finding 1-currents with fixed ...
It is well-known that the optimal transport problem on the real line for the classical distance cost...
AbstractThis paper is concerned with a Monge–Kantorovich mass transport problem in which in the tran...
Optimal partial mass transport, which is a variant of the optimal transport problem , consists in tr...
Let $M,N$ be two smooth compact hypersurfaces of $\R^n$ which bound strictly convex domains equipped...
International audienceBoth optimal transport and minimal surfaces have received much attention in re...
In this manuscript we study the following optimization problem with volume constraint: min{ [Formula...
Cette thèse est dédiée à l'étude des problèmes de transport optimal, alternative au problème de Mong...
International audienceWe study the entropic regularization of the optimal transport problem in dimen...
This thesis is devoted to to the study of optimal transport problems, alternative to the so called M...
AbstractWe address the question of how to represent Kantorovich potentials in the mass transportatio...
Cette thèse est dédiée à l'étude des problèmes de transport optimal, alternative au problème de Mong...
Abstract. We consider the following problem: given a bounded con-vex domain Ω ⊂ RN we consider the l...
We study the entropic regularization of the optimal transport problem in dimension 1 when the cost f...
The Monge-Kantorovich problem for the infinite Wasserstein distance presents several peculiarities. ...
AbstractThe Monge-Kantorovich problem is equivalent to the problem of finding 1-currents with fixed ...
It is well-known that the optimal transport problem on the real line for the classical distance cost...
AbstractThis paper is concerned with a Monge–Kantorovich mass transport problem in which in the tran...