<p><P>Semiconcavity is a natural generalization of concavity that retains most of the good properties known in convex analysis, but arises in a wider range of applications. This text is the first comprehensive exposition of the theory of semiconcave functions, and of the role they play in optimal co
Semiconcave functions, Hamilton-Jacobi equations, and optimal control
✍ Scribed by Piermarco Cannarsa, Carlo Sinestrari
- Publisher
- Birkhäuser Boston
- Year
- 2004
- Tongue
- English
- Leaves
- 311
- Series
- Progress in Nonlinear Differential Equations and Their Applications
- Edition
- 1
- Category
- Library
No coin nor oath required. For personal study only.
📜 SIMILAR VOLUMES
This text details the theory of semiconcave functions and describes the role they play in optimal control and Hamilton-Jacobi equations. Part I covers the general theory, summarizing and illustrating key results with significant examples. Part II is devoted to applications concerning the Bolza probl
<p><P>Semiconcavity is a natural generalization of concavity that retains most of the good properties known in convex analysis, but arises in a wider range of applications. This text is the first comprehensive exposition of the theory of semiconcave functions, and of the role they play in optimal co
<p><P>This book is a self-contained account of the theory of viscosity solutions for first-order partial differential equations of Hamilton–Jacobi type and its interplay with Bellman’s dynamic programming approach to optimal control and differential games, as it developed after the beginning of the
<p><P>This book is a self-contained account of the theory of viscosity solutions for first-order partial differential equations of Hamilton–Jacobi type and its interplay with Bellman’s dynamic programming approach to optimal control and differential games, as it developed after the beginning of the
<p><P>This book is a self-contained account of the theory of viscosity solutions for first-order partial differential equations of Hamilton–Jacobi type and its interplay with Bellman’s dynamic programming approach to optimal control and differential games, as it developed after the beginning of the