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We investigate the problem of optimal transport in the so-called Kantorovich form, i.e.
On the translocation of masses
Leonid V. Kantorovič · 1942
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Superlinear convergence of smoothing quasi-newton methods for nonsmooth equations
Xiaojun Chen · 1997
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Mass transportation problems. Vol. I
Svetlozar T. Rachev and Ludger Rüschendorf · 1998
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Mass transportation problems. Vol. II
Svetlozar T. Rachev and Ludger Rüschendorf · 1998
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Smoothing methods and semismooth methods for nondifferentiable operator equations
Xiaojun Chen, Zuhair Nashed, and Liqun Qi · 2000
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On convergence of SOR methods for nonsmooth equations
Xiaojun Chen · 2002
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Cédric Villani · 2003
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Modern methods in the calculus of variations: L p L^{p} spaces
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Optimization with PDE constraints
Michael Hinze, René Pinnau, Michael Ulbrich, and Stefan Ulbrich · 2008
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Nicolas Papadakis, Gabriel Peyré, and Edouard Oudet · 2014
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Optimal transport for applied mathematicians
Filippo Santambrogio · 2015
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Coordinate descent algorithms
Stephen J. Wright · 2015
A smoothed dual approach for variational Wasserstein problems
Marco Cuturi and Gabriel Peyré · 2016
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Convergence of entropic schemes for optimal transport and gradient flows
Guillaume Carlier, Vincent Duval, Gabriel Peyré, and Bernhard Schmitzer · 2017
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Gini-regularized optimal transport with an application to spatio-temporal forecasting
Lucas Roberts, Leo Razoumov, Lin Su, and Yuyang Wang · 2017
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Smooth and sparse optimal transport
Mathieu Blondel, Vivien Seguy, and Antoine Rolet · 2018
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Quadratically regularized optimal transport on graphs
Montacer Essid and Justin Solomon · 2018
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Learning generative models with sinkhorn divergences
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Nonlinear programming
Dimitri P. Bertsekas · 2016
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Aude Genevay, Gabriel Peyre, and Marco Cuturi · 2018
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Entropic regularization of continuous optimal transport problems
Christian Clason, Dirk A Lorenz, Hinrich Mahler, and Benedikt Wirth · 2019
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Computational optimal transport
Gabriel Peyré and Marco Cuturi · 2019
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