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Natural Borndary Integral Method and Its Applications自然边界元方法的数学理论(英文版)
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Natural Borndary Integral Method and Its Applications自然边界元方法的数学理论(英文版)

  • 作者:Dehao Yu
  • 出版社:科学出版社
  • ISBN:9787030082701
  • 出版日期:1900年01月01日
  • 页数:539
  • 定价:¥128.00
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    • 出版社
    • ISBN
      9787030082701
    • 作者
    • 页数
      539
    • 出版时间
      1900年01月01日
    • 定价
      ¥128.00
    • 所属分类
    内容提要
    Boundary element methods are very important for solving boundary value problems in PDEs.Many boundary value problems of partial diffferential equations can be reduced into boundary integral equations by the natural boundary reduction .In this book the natural boundary integral method,suggested and developed by Feng and Yu,is introduced systematically.It is quite different from popuar boundary element methods and has many distinctive advantages The variational principle is conserved after the nat
    目录
    Preface
    Chapter I.General Principle of the Natural Boundary Integral Method
    1.1 Introduction
    1.2 Boundary Reductions and Boundary Element Methods
    1.3 Basic Idea of the Natural Boundary Reduction
    1.4 Nurnerical Computation of Hypersingular Integrals
    1.5 Convergence and Error Estimates for the Natural Boundary
    1.6 On Computation of Poisson Integral Formulas
    ChapterII.Boundary Value Problem for the Harmonic Equation
    2.1 Introduction
    2.2 Representation of a Solution by Complex Variable Functions
    2.3 Principle of the Natural Boundary Reduction
    2.4 Natural Integral Equations and Poisson Integral Formulas for Some Typical Domains
    2.5 Natural Boundary Reduction for General Simply Connected Domains
    2.6 Natural Integral Operators and Their Inverse Operators
    2.7 Direct Study of Natural Integral Equations
    2.8 Numerical Solution of Natural Integral Equations
    2.9 Numerical Solution of the Natural Integral Equation over a Sector with Crack or Concave Angle
    ChapterIII.Boundary Value Problem of the Biharmonic Equation
    3.1 Introduction
    3.2 Representation of a Solution by Complex Variable Functions
    3.3 Principle of the Natural Boundary Reduction
    3.4 Natural Integral Equations and Poisson Integral Formulas for Some Typical Domains
    3.5 Natural Integral Operatiors and Their Inverse Operators
    3.6 Direct Study of Natural Integral Equations
    3.7 Numerical Solution of Natural Integral Equations
    3.8 Boundary Value Problems of Multi-Harmonic Equatioons
    ChapterIV.Plane Elasticity Problem
    4.1 Introduction
    ……
    ChapterV.Stokes Problem
    ChapterVI.The Coupling of Natural Boundary Elements and Finite Elements
    ChapterVII.Domain Decomposition Methods Based On Natural Boundary Reduction
    References
    Index

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