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- W2564401602 abstract "Optimal Transportation (OT) is a mathematical research topic which began two centuries ago the French mathematician Monge’s work on “des remblais et deblais” in 1781. This engineering problem consists in minimizing the transport cost between two given mass densities. In the 40’s, Kantorovitch solved the dual problem and interpreted it as an economic equilibrium. The Monge-Kantorovitch problem became a specific research topic in optimization and Kantorovitch obtained the 1975 Nobel prize in economics for his contributions to resource allocation problems. Following the seminal discoveries of Brenier in the 90’s, Optimal Transportation has received renewed attention from mathematical analysts, resulting in the Fields Medal awarded in 2010 to C. Villani, who gave important contributions to Optimal Transportation, arrived at a culminating moment for this theory. Optimal Transportation is today a mature area of mathematical analysis. Numerical methods and applications are comparatively underdeveloped. The workshop was dedicated to recent results and methods pertaining to modelization and numerical simulations using Optimal Transportation tools and concepts." @default.
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- W2564401602 date "2015-01-01" @default.
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- W2564401602 title "Advances in Numerical Optimal Transportation" @default.
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