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有限元方法的數(shù)學(xué)理論-第3版 版權(quán)信息
- ISBN：9787510027437
- 條形碼：9787510027437 ; 978-7-5100-2743-7
- 裝幀：一般膠版紙
- 冊數(shù)：暫無
- 重量：暫無
- 所屬分類：>>
有限元方法的數(shù)學(xué)理論-第3版 本書特色
這本《有限元方法的數(shù)學(xué)理論(第3版)》由美國的Susanne C. Brenner和L. Ridgway Scott所著，內(nèi)容是：This edition contains four new sections on the following topics: the BDDCdomain decomposition preconditioner (Section 7.8), a convergent adaptive algorithm (Section 9.5), interior penalty methods (Section 10.5) and Poincare-Friedrichs inequalities for piecewise Wp1 functions (Section 10.6). We have made improvements throughout the text, many of which weresuggested by colleagues, to whom we are grateful. New exercises have beenadded and the list of references has also been expanded and updated.
有限元方法的數(shù)學(xué)理論-第3版 內(nèi)容簡介
this edition contains four new sections on the following topics: the bddc domain decomposition preconditioner (section 7.8), a convergent adaptive algorithm (section 9.5), interior penalty methods (section 10.5) and poincare-friedrichs inequalities for piecewise wp1 functions (section 10.6).we have made improvements throughout the text, many of which were suggested by colleagues, to whom we are grateful. new exercises have been added and the list of references has also been expanded and updated.
有限元方法的數(shù)學(xué)理論-第3版 目錄
series preface
preface to the third edition
preface to the second edition
preface to the first edition
0 basic concepts
0.1 weak formulation of boundary value problems
0.2 ritz-galerkin approximation
0.3 error estimates
0.4 piecewise polynomial spaces - the finite element method
0.5 relationship to difference methods
0.6 computer implementation of finite element methods
0.7 local estimates
0.8 adaptive approximation
0.9 weighted norm estimates
0.x exercises
preface to the third edition
preface to the second edition
preface to the first edition
0 basic concepts
0.1 weak formulation of boundary value problems
0.2 ritz-galerkin approximation
0.3 error estimates
0.4 piecewise polynomial spaces - the finite element method
0.5 relationship to difference methods
0.6 computer implementation of finite element methods
0.7 local estimates
0.8 adaptive approximation
0.9 weighted norm estimates
0.x exercises
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