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Variational Methods In Shape Optimization Problems

Variational Methods In Shape Optimization Problems (Hardcover)

Dorin Bucur, Giuseppe Buttazzo (지은이)
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Variational Methods In Shape Optimization Problems
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책 정보

· 제목 : Variational Methods In Shape Optimization Problems (Hardcover) 
· 분류 : 외국도서 > 과학/수학/생태 > 수학 > 선형/비선형 프로그래밍
· ISBN : 9780817643591
· 쪽수 : 216쪽
· 출판일 : 2005-07-01

목차

Preface Introduction to Shape Optimization Theory and Some Classical Problems General formulation of a shape optimization problem The isoperimetric problem and some of its variants The Newton problem of minimal aerodynamical resistance Optimal interfaces between two media The optimal shape of a thin insulating layer Optimization Problems Over Classes of Convex Domains A general existence result for variational integrals Some necessary conditions of optimality Optimization for boundary integrals Problems governed by PDE of higher order Optimal Control Problems: A General Scheme A topological framework for general optimization problems A quick survey on 'gamma'-convergence theory The topology of 'gamma'-convergence for control variables A general definition of relaxed controls Optimal control problems governed by ODE Examples of relaxed shape optimization problems Shape Optimization Problems with Dirichlet Condition on the Free Boundary A short survey on capacities Nonexistence of optimal solutions The relaxed form of a Dirichlet problem Necessary conditions of optimality Boundary variation Continuity under geometric constraints Continuity under topological constraints: Sverak's result Nonlinear operators: necessary and sufficient conditions for the 'gamma'-convergence Stability in the sense of Keldysh Further remarks and generalizations Existence of Classical Solutions Existence of optimal domains under geometrical constraints A general abstract result for monotone costs The weak'gamma'-convergence for quasi-open domains Examples of monotone costs The problem of optimal partitions Optimal obstacles Optimization Problems for Functions of Eigenvalues Stability of eigenvalues under geometric domain perturbation Setting the optimization problem A short survey on continuous Steiner symmetrization The case of the first two eigenvalues of the Laplace operator Unbounded design regions Some open questions Shape Optimization Problems with Neumann Condition on the Free Boundary Some examples Boundary variation for Neumann problems General facts in RN Topological constraints for shape stability The optimal cutting problem Eigenvalues of the Neumann Laplacian Bibliography Index

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