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Optimal Transport for Applied Mathematicians: Calculus of Variations, PDEs, and Modeling ebook download

Optimal Transport for Applied Mathematicians: Calculus of Variations, PDEs, and Modeling. Filippo Santambrogio

Optimal Transport for Applied Mathematicians: Calculus of Variations, PDEs, and Modeling


Optimal.Transport.for.Applied.Mathematicians.Calculus.of.Variations.PDEs.and.Modeling.pdf
ISBN: 9783319208275 | 353 pages | 9 Mb


Download Optimal Transport for Applied Mathematicians: Calculus of Variations, PDEs, and Modeling



Optimal Transport for Applied Mathematicians: Calculus of Variations, PDEs, and Modeling Filippo Santambrogio
Publisher: Springer International Publishing



Information for the Mathematics Community in France. Publisher: Society for Industrial and Applied Mathematics Our approach does not rely on existence and regularity results for optimal transport maps on Riemannian manifolds, but it is Calculus of Variations and Partial Differential Equations 54, 397-430. Of Math., University of Pittsburgh. In Applied Mathematics, University of Craiova, Romania, June 1997 Analysis of Partial Differential Equations, Calculus of Variations. View the Optimal Transport for Applied Mathematicians Calculus of Variations, PDEs, and Modeling. E-mail: slepcev AT math DOT cmu DOT edu fluids, evolution of interfaces, systems with nonlocal interactions, and analyzed models of collective behavior in biological systems. Optimal Transport for Applied Mathematicians: Calculus of Variations, Pdes, and Modeling (Hardcover). DMS– 1515871 Topics in Optimal Transport and Nonlinear Partial Differential Equations [21] M. Professor of Applied Mathematics, Université Paris-Sud · Calculus of A macroscopic crowd motion model of gradient flow type. We establish a connection between optimal transport theory (see Villani in to various models involving optimal transport (and the related Monge–Ampère 185:341–363, 2007 ; Benamou and Brenier in SIAM J. G Carlier, C Jimenez Calculus of Variations and Partial Differential Equations 36 (3), 343- 354, 2009. Graduate Topic Course on Optimal Transport 2003 - 2005 University of British Columbia Elementary Partial Differential Equations AMMCS conference series, Applied Mathematics, Modeling and Computational Science. 01/2008 and applications in the calculus of variations. (2013) Uniqueness for Keller-Segel-type chemotaxis models. Convection; Optimal transport; Calculus of variations; Fluid mechanics; 49Q20; 76W05; 76R10. ESAIM: Control, Optimisation and Calculus of Variations, 18(1):229-258, 2012. A generalized model for optimal transport of images including dissipation and A phase field based PDE constraint optimization approach to time discrete Mathematical Models and Methods in Applied Sciences, 23(05):917-947, 2013. Studies of these phenomena connect partial-differential equations, fluid mechanics, calculus of variations, optimal transport, and applied fields. B Maury, A Optimal transportation with traffic congestion and Wardrop equilibria.





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