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Polynomial-time algorithms for Multimarginal Optimal Transport problems
  with structure
v1v2v3v4 (latest)

Polynomial-time algorithms for Multimarginal Optimal Transport problems with structure

7 August 2020
Jason M. Altschuler
Enric Boix-Adserà
ArXiv (abs)PDFHTML

Papers citing "Polynomial-time algorithms for Multimarginal Optimal Transport problems with structure"

10 / 10 papers shown
Title
Neural Estimation for Scaling Entropic Multimarginal Optimal Transport
Neural Estimation for Scaling Entropic Multimarginal Optimal Transport
Dor Tsur
Ziv Goldfeld
Kristjan Greenewald
Haim Permuter
17
0
0
31 May 2025
Fast computation of the TGOSPA metric for multiple target tracking via unbalanced optimal transport
Fast computation of the TGOSPA metric for multiple target tracking via unbalanced optimal transport
Viktor Nevelius Wernholm
Alfred Wärnsäter
Axel Ringh
OT
91
0
0
12 Mar 2025
Stochastic Learning of Computational Resource Usage as Graph Structured Multimarginal Schrödinger Bridge
Stochastic Learning of Computational Resource Usage as Graph Structured Multimarginal Schrödinger Bridge
Georgiy A. Bondar
Robert Gifford
Linh Thi Xuan Phan
Abhishek Halder
93
0
0
21 May 2024
Budget-Constrained Bounds for Mini-Batch Estimation of Optimal Transport
Budget-Constrained Bounds for Mini-Batch Estimation of Optimal Transport
David Alvarez-Melis
Nicolò Fusi
Lester W. Mackey
Tal Wagner
OT
88
1
0
24 Oct 2022
Order Constraints in Optimal Transport
Order Constraints in Optimal Transport
Fabian Lim
L. Wynter
Shiau Hong Lim
OT
79
4
0
14 Oct 2021
On the complexity of the optimal transport problem with graph-structured
  cost
On the complexity of the optimal transport problem with graph-structured cost
JiaoJiao Fan
Isabel Haasler
Johan Karlsson
Yongxin Chen
OT
96
21
0
01 Oct 2021
Low-Rank Sinkhorn Factorization
Low-Rank Sinkhorn Factorization
M. Scetbon
Marco Cuturi
Gabriel Peyré
82
59
0
08 Mar 2021
Sliced Multi-Marginal Optimal Transport
Sliced Multi-Marginal Optimal Transport
Samuel N. Cohen
Alexander Terenin
Yannik Pitcan
Brandon Amos
M. Deisenroth
K. S. S. Kumar
OT
32
9
0
14 Feb 2021
Wasserstein barycenters are NP-hard to compute
Wasserstein barycenters are NP-hard to compute
Jason M. Altschuler
Enric Boix-Adserà
OT
257
45
0
04 Jan 2021
A Family of Pairwise Multi-Marginal Optimal Transports that Define a
  Generalized Metric
A Family of Pairwise Multi-Marginal Optimal Transports that Define a Generalized Metric
Liang Mi
A. Sheikholeslami
José Bento
OT
26
0
0
29 Jan 2020
1