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Papers
Batch Greenkhorn Algorithm for Entropic-Regularized Multimarginal Optimal Transport: Linear Rate of Convergence and Iteration Complexity
ICML 2022
Entropic Gromov-Wasserstein between Gaussian Distributions
ICML 2022
Low-rank Optimal Transport: Approximation, Statistics and Debiasing
NeurIPS 2022
Nearly Tight Convergence Bounds for Semi-discrete Entropic Optimal Transport
AISTATS 2022
On Multimarginal Partial Optimal Transport: Equivalent Forms and Computational Complexity
AISTATS 2022
On the Complexity of Approximating Multimarginal Optimal Transport
JMLR 2022
On the Efficiency of Entropic Regularized Algorithms for Optimal Transport
JMLR 2022
On Transportation of Mini-batches: A Hierarchical Approach
ICML 2022
Optimal transport with f-divergence regularization and generalized Sinkhorn algorithm
AISTATS 2022
Parameter tuning and model selection in Optimal Transport with semi-dual Brenier formulation
NeurIPS 2022
Robust computation of optimal transport by
$β$-potential regularization
ACML 2022
Differentiable Divergences Between Time Series
AISTATS 2021
Equitable and Optimal Transport with Multiple Agents
AISTATS 2021
Low-Rank Sinkhorn Factorization
ICML 2021
Regularized Policies are Reward Robust
AISTATS 2021
Batch norm with entropic regularization turns deterministic autoencoders into generative models
UAI 2020
Chaining Meets Chain Rule: Multilevel Entropic Regularization and Training of Neural Networks
JMLR 2020
Entropic Optimal Transport between Unbalanced Gaussian Measures has a Closed Form
NeurIPS 2020
Faster Wasserstein Distance Estimation with the Sinkhorn Divergence
NeurIPS 2020
Gaussian-Smoothed Optimal Transport: Metric Structure and Statistical Efficiency
AISTATS 2020
Linear Time Sinkhorn Divergences using Positive Features
NeurIPS 2020
On Unbalanced Optimal Transport: An Analysis of Sinkhorn Algorithm
ICML 2020
Differentiable Ranking and Sorting using Optimal Transport
NeurIPS 2019
Massively scalable Sinkhorn distances via the Nyström method
NeurIPS 2019
On Efficient Optimal Transport: An Analysis of Greedy and Accelerated Mirror Descent Algorithms
ICML 2019