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偏微分方程最优控制的自适应有限元方法(英文版)
  • 书号:9787030222565
    作者:刘文斌
  • 外文书名:Adaptive Finite Element Methods for Optimal Control Governed by PDEs
  • 装帧:平装
    开本:B5
  • 页数:212
    字数:244
    语种:英文
  • 出版社:科学出版社
    出版时间:2008-06-30
  • 所属分类:O24 计算数学
  • 定价: ¥98.00元
    售价: ¥77.42元
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目录

  • Contents
    Chapter 1 Introduction
    1.1 Examples of optimal control for elliptic systems
    1.2 Examples of optimal control for evolution equations
    1.3 Examples of optimal control for flow
    1.4 Shape optimal control
    Chapter 2 Existence and Optimality Conditions of Optimal Control
    2.1 Existence of optimal control
    2.2 Optimality conditions of optimal control
    Chapter 3 Finite Element Approximation of Optimal Control
    3.1 Finite element schemes for elliptic optimal control
    3.2 Mixed finite element schemes for elliptic optimal control
    3.3 Optimal control governed by Stokes equations
    3.4 Finite element method for boundary control
    Chapter 4 A Priori Error Estimates for Optimal Control (I)
    4.1 A priori error estimates for distributed elliptic control
    4.2 A priori error estimates for elliptic boundary control
    4.3 Superconvergence analysis for distributed elliptic control
    4.4 Further developments on superconvergence
    Chapter 5 A Priori Error Estimates for Optimal Control (II)
    5.1 A priori error estimates of mixed FEM for elliptic control
    5.2 Superconvergence of mixed FEM for elliptic control
    5.3 A priori error estimates for Stokes control
    5.4 Superconvergence for Stokes control
    Chapter 6 Adaptivity Finite Element Method for Optimal Control
    6.1 Adaptive finite element method for elliptic equations
    6.2 Adaptive finite element method for optimal control
    Chapter 7 A Posteriori Error Estimates for Optimal Control
    7.1 A posteriori error estimates for distributed control
    7.2 A posteriori error estimates with lower and upper bounds
    7.3 Sharp a posteriori error estimates for constraints of obstacle type
    7.4 A posteriori error estimates in L2-norm
    7.5 A posteriori error estimates for nonlinear control
    7.6 A posteriori error estimates for boundary control
    Chapter 8 Numerical Computations of Optimal Control
    8.1 Numerical solutions of optimal control
    8.2 A preconditioned projection algorithm
    8.3 Numerical Experiments
    8.4 Appendix-L2-Projectors to some closed convex subsets
    Chapter 9 Recovery Based a Posteriori Error Estimators
    9.1 Equivalence of a posteriori error estimators of recovery type
    9.2 Asymptotical exactness of a posteriori error estimators of recovery type
    Chapter 10 Adaptive Mixed Finite Element Method for Optimal Control
    10.1 A posteriori error estimates for elliptic control
    10.2 A posteriori error estimates for Stokes control
    Bibliography
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