TY  - BOOK
AU  - Ambrosio,Luigi
AU  - Caffarelli,Luis A.
AU  - Brenier,Yann
AU  - Buttazzo,Giuseppe
AU  - Villani,Cedric
AU  - Salsa,Sandro
ED  - SpringerLink (Online service)
TI  - Optimal Transportation and Applications: Lectures given at the C.I.M.E. Summer School, held in Martina Franca, Italy, September 2-8, 2001 
T2  - Lecture Notes in Mathematics, Fondazione C.I.M.E., Firenze,
SN  - 9783540448570
AV  - QA370-380 
U1  - 515.353 23
PY  - 2003///
CY  - Berlin, Heidelberg
PB  - Springer Berlin Heidelberg
KW  - Mathematics
KW  - Differential equations, partial
KW  - Discrete groups
KW  - Global differential geometry
KW  - Mathematical optimization
KW  - Distribution (Probability theory)
KW  - Partial Differential Equations
KW  - Convex and Discrete Geometry
KW  - Differential Geometry
KW  - Calculus of Variations and Optimal Control; Optimization
KW  - Probability Theory and Stochastic Processes
N1  - 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
N2  - 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
UR  - http://dx.doi.org/10.1007/b12016
ER  -