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有限元方法:流體力學(xué)(第6版)

有限元方法:流體力學(xué)(第6版)

定 價(jià):¥65.00

作 者: (英)監(jiān)凱維奇 著
出版社: 世界圖書出版公司
叢編項(xiàng):
標(biāo) 簽: 力學(xué)

ISBN: 9787506292566 出版時(shí)間: 2008-12-01 包裝: 平裝
開本: 32開 頁(yè)數(shù): 435 字?jǐn)?shù):  

內(nèi)容簡(jiǎn)介

  這是一套在國(guó)際上頗具權(quán)威性的經(jīng)典著作(共三卷),由有限元法的創(chuàng)始人Zienkiewicz教授和美國(guó)加州大學(xué)Taylor教授合作撰寫,初版于1967年,多次修訂再版,深受力學(xué)界和工程界科技人員的歡迎。本套書的特點(diǎn)是理論可靠,內(nèi)容全面,既有基礎(chǔ)理論,又有其具體應(yīng)用?!〉?卷目次:固體力學(xué)和非線性的一般問題;Galerkin近似方法;非線性代數(shù)方程的解;非彈性和非線性材料;幾何非線性問題—有限變形;有限性變的材料構(gòu)成;約束處理;偽剛性體和剛?cè)嵝泽w;離散元方法;一維結(jié)構(gòu)力學(xué)問題;板彎曲近似:?。↘irchhoff)板和C1連續(xù)性要求;厚Reissner-Mindlin 板—不可簡(jiǎn)縮的和混合公式;作為扁平單元的殼;軸對(duì)稱殼;作為三維分析的特殊情形的殼—Reissner-Mindlin假定;半解析有限元法—正交函數(shù)的利用和‘有限帶’法;非線性結(jié)構(gòu)問題—大位移和失穩(wěn);多尺度模型;有限元分析的計(jì)算機(jī)程序。讀者對(duì)象:計(jì)算力學(xué)、力學(xué)、土木、水利、機(jī)械、航天航空等領(lǐng)域的專家、教授、工程技術(shù)人員和研究生。

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圖書目錄

Preface
Acknowledgements
1 Introduction to the equations of fluid dynamics and the finite element approximation
 1.1 General remarks and classification of fluid dynamics problems discussed in this book
 1.2 The governing equations of fluid dynamics
 1.3 Inviscid, incompressible flow
 1.4 Incompressible (or nearly incompressible) flows
 1.5 Numerical solutions: weak forms, weighted residual and finite element approximation
 1.6 Concluding remarks
 References
2 Convection dominated problems - finite element approximations to the convection--diffusion-reaction equation
 2.1 Introduction
 2.2 The steady-state problem in one dimension
 2.3 The steady-state problem in two (or three) dimensions
 2.4 Steady state - concluding remarks
 2.5 Transients - introductory remarks
 2.6 Characteristic-based methods
 2.7 Taylor-Galerkin procedures for scalar variables
 2.8 Steady-state condition
 2.9 Non-linear waves and shocks
 2.10 Treatment of pure convection
 2.11 Boundary conditionsfor convection-diffusion
 2.12 Summary and concluding remarks
 References
3 The characteristic-based split (CBS) algorithm. A general procedure for compressible and incompressible flow
 3.1 Introduction
 3.2 Non-dimensional form of the governing equations
 3.3 Characteristic-based split (CBS) algorithm
3.4 Explicit, semi-implicit and nearly implicit forms
3.5 Artificial compressibility and dual time stepping
3.6 'Circumvention' of the Babuska-Brezzi (BB) restrictions
3.7 A single-step version
3.8 Boundary conditions
3.9 The performance of two-step and one-step algorithms on an inviscid problem
3.10 Concluding remarks
 References
4 Incompressible Newtonian laminar flows
4.1 Introduction and the basic equations
4.2 Use of the CBS algorithm for incompressible flows
4.3 Adaptive mesh refinement
4.4 Adaptive mesh generation for transient problems
4.5 Slow flows - mixed and penalty formulations
4.6 Concluding remarks
 References
5 Incompressible non-Newtonian flows
5.1 Introduction
5.2 Non-Newtonian flows - metal and polymer forming
5.3 Viscoelastic flows
5.4 Direct displacement approach to transient metal forming
5.5 Concluding remarks
 References
6 Free surface and buoyancy driven flows
6.1 Introduction
6.2 Free surface flows
6.3 Buoyancy driven flows
6.4 Concluding remarks
 References
7 Compressible high-speed gas flow
7.1 Introduction
7.2 The governing equations
7.3 Boundary conditions.- subsonic and Suoersonic fl0w
7.4 Numerical approximations and the CBS algorithm
7.5 Shock capture
7.6 Variable smoothing
7.7 Some preliminary examples for the Euler equation
7.8 Adaptive refinement and shock capture in Euler problems
7.9 Three-dimensional inviscid examples in steady state
7.10 Transient two- and three-dimensional problems
7.11 Viscous problems in two dimensions
7.12 Three-dimensional viscous problems
……
8 Turbulent flows
9 Generalized flow through porous media
10 Shallow water problems
11 Long and medium waves
12 Short waves
13 Computer implementation of the CBS algorithm
Appendix
Author index
Subject index

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