Multi-marginal entropy-transport with repulsive cost
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Publication:2180855
DOI10.1007/s00526-020-01735-3zbMath1439.49081arXiv1907.07900OpenAlexW3020087157WikidataQ109744221 ScholiaQ109744221MaRDI QIDQ2180855
Anna Kausamo, Tapio Rajala, Augusto Gerolin
Publication date: 15 May 2020
Published in: Calculus of Variations and Partial Differential Equations (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1907.07900
Related Items (5)
Entropy-regularized 2-Wasserstein distance between Gaussian measures ⋮ A non-commutative entropic optimal transport approach to quantum composite systems at positive temperature ⋮ Unbalanced multi-marginal optimal transport ⋮ Dispersion-constrained martingale Schrödinger problems and the exact joint S\&P 500/VIX smile calibration puzzle ⋮ An optimal transport approach for the Schrödinger bridge problem and convergence of Sinkhorn algorithm
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Cites Work
- Unnamed Item
- A survey of the Schrödinger problem and some of its connections with optimal transport
- From the Schrödinger problem to the Monge-Kantorovich problem
- Second order differentiation formula on \(\mathsf{RCD}(K,N)\) spaces
- Generalized incompressible flows, multi-marginal transport and Sinkhorn algorithm
- Smoothing of transport plans with fixed marginals and rigorous semiclassical limit of the Hohenberg-Kohn functional
- Monge's problem with a quadratic cost by the zero-noise limit of \(h\)-path processes
- An optimal transport approach for the Schrödinger bridge problem and convergence of Sinkhorn algorithm
- On the geometry of metric measure spaces. I
- Barycenters in the Wasserstein Space
- Duality theorems for marginal problems
- 9. Optimal transportation theory with repulsive costs
- Density Functional Theory and Optimal Transportation with Coulomb Cost
- Duality theory for multi-marginal optimal transport with repulsive costs in metric spaces
- Transport Inequalities. A Survey
- On Closed Ideals in a Certain Class of Algebras of Holomorphic Functions
- A Numerical Method to Solve Multi-Marginal Optimal Transport Problems with Coulomb Cost
- Convergence of Entropic Schemes for Optimal Transport and Gradient Flows
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