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On the Connection between Dynamical Optimal Transport and Functional
  Lifting

On the Connection between Dynamical Optimal Transport and Functional Lifting

6 July 2020
Thomas Vogt
Roland Haase
D. Bednarski
J. Lellmann
ArXiv (abs)PDFHTML

Papers citing "On the Connection between Dynamical Optimal Transport and Functional Lifting"

5 / 5 papers shown
Title
Lifting Vectorial Variational Problems: A Natural Formulation based on
  Geometric Measure Theory and Discrete Exterior Calculus
Lifting Vectorial Variational Problems: A Natural Formulation based on Geometric Measure Theory and Discrete Exterior Calculus
Thomas Möllenhoff
Daniel Cremers
33
13
0
02 May 2019
Computational Optimal Transport
Computational Optimal Transport
Gabriel Peyré
Marco Cuturi
OT
224
2,149
0
01 Mar 2018
Sublabel-Accurate Discretization of Nonconvex Free-Discontinuity
  Problems
Sublabel-Accurate Discretization of Nonconvex Free-Discontinuity Problems
Thomas Möllenhoff
Daniel Cremers
31
14
0
21 Nov 2016
Sublabel-Accurate Convex Relaxation of Vectorial Multilabel Energies
Sublabel-Accurate Convex Relaxation of Vectorial Multilabel Energies
Emanuel Laude
Thomas Möllenhoff
Michael Möller
J. Lellmann
Daniel Cremers
37
22
0
07 Apr 2016
Sublabel-Accurate Relaxation of Nonconvex Energies
Sublabel-Accurate Relaxation of Nonconvex Energies
Thomas Möllenhoff
Emanuel Laude
Michael Möller
J. Lellmann
Daniel Cremers
41
43
0
04 Dec 2015
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