UID:
almahu_9947921435302882
Format:
VIII, 169 p. 4 illus.
,
online resource.
ISBN:
9783540448570
Series Statement:
Lecture Notes in Mathematics, Fondazione C.I.M.E., Firenze, 1813
Content:
Leading researchers in the field of Optimal Transportation, with different views and perspectives, contribute to this Summer School volume: Monge-Ampère and Monge-Kantorovich theory, shape optimization and mass transportation are linked, among others, to applications in fluid mechanics granular material physics and statistical mechanics, emphasizing the attractiveness of the subject from both a theoretical and applied point of view. The volume is designed to become a guide to researchers willing to enter into this challenging and useful theory.
Note:
Preface -- L.A. Caffarelli: The Monge-Ampère equation and Optimal Transportation, an elementary view -- G. Buttazzo, L. De Pascale: Optimal Shapes and Masses, and Optimal Transportation Problems -- C. Villani: Optimal Transportation, dissipative PDE's and functional inequalities -- Y. Brenier: Extended Monge-Kantorowich Theory -- L. Ambrosio, A. Pratelli: Existence and Stability results in the L1 Theory of Optimal Transportation.
In:
Springer eBooks
Additional Edition:
Printed edition: ISBN 9783540401926
Language:
English
URL:
http://dx.doi.org/10.1007/b12016