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Hamilton-Jacobi Equations: Approximations, Numerical Analysis and Applications - Cetraro, Italy 2011, Editors: Paola Loreti,... Hamilton-Jacobi Equations: Approximations, Numerical Analysis and Applications - Cetraro, Italy 2011, Editors: Paola Loreti, Nicoletta Anna Tchou (Paperback, 2013 ed.)
Yves Achdou, Guy Barles, Hitoshi Ishii, Grigory L. Litvinov; Adapted by Paola Loreti, …
R2,455 Discovery Miles 24 550 Ships in 10 - 15 working days

These Lecture Notes contain the material relative to the courses given at the CIME summer school held in Cetraro, Italy from August 29 to September 3, 2011. The topic was "Hamilton-Jacobi Equations: Approximations, Numerical Analysis and Applications". The courses dealt mostly with the following subjects: first order and second order Hamilton-Jacobi-Bellman equations, properties of viscosity solutions, asymptotic behaviors, mean field games, approximation and numerical methods, idempotent analysis. The content of the courses ranged from an introduction to viscosity solutions to quite advanced topics, at the cutting edge of research in the field. We believe that they opened perspectives on new and delicate issues. These lecture notes contain four contributions by Yves Achdou (Finite Difference Methods for Mean Field Games), Guy Barles (An Introduction to the Theory of Viscosity Solutions for First-order Hamilton-Jacobi Equations and Applications), Hitoshi Ishii (A Short Introduction to Viscosity Solutions and the Large Time Behavior of Solutions of Hamilton-Jacobi Equations) and Grigory Litvinov (Idempotent/Tropical Analysis, the Hamilton-Jacobi and Bellman Equations).

Solutions de viscosite des equations de Hamilton-Jacobi (French, Paperback, 1994 ed.): Guy Barles Solutions de viscosite des equations de Hamilton-Jacobi (French, Paperback, 1994 ed.)
Guy Barles
R1,269 Discovery Miles 12 690 Ships in 10 - 15 working days

Le but de ce livre est de presenter la theorie des solutions de viscosite pour les equations de Hamilton-Jacobi du premier ordre et ses applications aux problemes de controle optimal deterministe et de perturbations singulieres, en particulier du type Grandes Deviations. Il est principalement destine aux etudiants de troisieme cycle et aux chercheurs qui souhaitent se familiariser avec cette theorie mais il en fournit egalement un panorama assez complet pour les equations du premier ordre.

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