Description

Book Synopsis
Presents the analysis of optimal control problems for systems described by partial differential equations. This book covers cases where the controlled system corresponds to well-posed or ill-posed boundary value problems, which can be linear or nonlinear.

Table of Contents
The existence of solutions to optimal control problems Optimality system for optimal control problems The solvability of boundary value problems for a dense set of data The problem of work minimization in accelerating still fluid to a prescribed velocity Optimal boundary control for nonstationary problems of fluid flow and nonhomogeneous boundary value problems for the Navier-Stokes equations The Cauchy problem for elliptic equations in a conditionally well-posed formulation The local exact controllability of the flow of incompressible viscous fluid Bibliography Index.

Optimal Control of Distributed Systems

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    A Hardback by American Mathem American Mathem

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      Publisher: MP-AMM American Mathematical
      Publication Date: Publication Date: 11/30/1999 12:00:00 AM
      ISBN13: 9780821813829, 978-0821813829
      ISBN10: 082181382X

      Description

      Book Synopsis
      Presents the analysis of optimal control problems for systems described by partial differential equations. This book covers cases where the controlled system corresponds to well-posed or ill-posed boundary value problems, which can be linear or nonlinear.

      Table of Contents
      The existence of solutions to optimal control problems Optimality system for optimal control problems The solvability of boundary value problems for a dense set of data The problem of work minimization in accelerating still fluid to a prescribed velocity Optimal boundary control for nonstationary problems of fluid flow and nonhomogeneous boundary value problems for the Navier-Stokes equations The Cauchy problem for elliptic equations in a conditionally well-posed formulation The local exact controllability of the flow of incompressible viscous fluid Bibliography Index.

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