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Showing below up to 31 results in range #51 to #81.

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  1. (hist) ‎Discrete Optimal Transport ‎[5,228 bytes]
  2. (hist) ‎Inner measure ‎[5,308 bytes]
  3. (hist) ‎Simple Function ‎[5,503 bytes]
  4. (hist) ‎Dominated Convergence Theorem ‎[5,870 bytes]
  5. (hist) ‎Approximation by Open/Compact Sets ‎[6,046 bytes]
  6. (hist) ‎Borel-Cantelli Lemma ‎[6,379 bytes]
  7. (hist) ‎Wasserstein barycenters and applications in image processing ‎[6,414 bytes]
  8. (hist) ‎1-Wasserstein metric and generalizations ‎[6,420 bytes]
  9. (hist) ‎Semidiscrete Optimal Transport ‎[6,487 bytes]
  10. (hist) ‎Banach-Tarski Paradox ‎[6,548 bytes]
  11. (hist) ‎Geodesics and generalized geodesics ‎[6,597 bytes]
  12. (hist) ‎The continuity equation ‎[6,791 bytes]
  13. (hist) ‎Kantorovich Dual Problem (for general costs) ‎[6,960 bytes]
  14. (hist) ‎Kantorovich Problem ‎[7,577 bytes]
  15. (hist) ‎Auction Algorithm ‎[8,032 bytes]
  16. (hist) ‎Fenchel-Rockafellar and Linear Programming ‎[9,049 bytes]
  17. (hist) ‎Convergence of Measures and Metrizability ‎[9,091 bytes]
  18. (hist) ‎Asymptotic equivalence of W 2 and H^-1 ‎[9,465 bytes]
  19. (hist) ‎Measures ‎[9,827 bytes]
  20. (hist) ‎Regularity of Optimal Transport Maps and the Monge-Ampére Equation ‎[9,968 bytes]
  21. (hist) ‎The continuity equation and Benamour Brenier formula ‎[10,587 bytes]
  22. (hist) ‎Shallow neural networks as Wasserstein gradient flows ‎[11,476 bytes]
  23. (hist) ‎Dual space of C 0(x) vs C b(x) ‎[11,837 bytes]
  24. (hist) ‎Regularity of Optimal Transport Maps and the Monge-Ampére Equation on Riemannian Manifolds ‎[12,310 bytes]
  25. (hist) ‎Martingale optimal transport and mathematical finance ‎[12,639 bytes]
  26. (hist) ‎Gradient flows in Hilbert spaces ‎[12,754 bytes]
  27. (hist) ‎The Moreau-Yosida Regularization ‎[13,104 bytes]
  28. (hist) ‎Monge Problem ‎[13,815 bytes]
  29. (hist) ‎Machine Learning ‎[15,472 bytes]
  30. (hist) ‎Optimal Transport and Ricci curvature ‎[16,810 bytes]
  31. (hist) ‎Isoperimetric inequality and OMT ‎[20,651 bytes]

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