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線性屈服準則的開發及應用 版權信息
- ISBN：9787502477677
- 條形碼：9787502477677 ; 978-7-5024-7767-7
- 裝幀：一般膠版紙
- 冊數：暫無
- 重量：暫無
- 所屬分類：>
線性屈服準則的開發及應用 內容簡介
It is believed that the analytical method based on a linear yield criterion may be taken as a new method to solve the difficulty in obtaining analytical solutions of mechanical problems， which is the origin intension of the creation of this book. This proposal of this new method can give us an important instruction， that is： when it is impossible to pursue a real solution， then it is a sensible strategy to pursue an approximate analytical solution. This thought can transform many unsolved problems into solvable problems， and can make many difficult problems become easy. In this book， the pfastic deformation behavior is elaborated from the description of variables， to the establishment of mechanical equations， including various linear yield criteria， and to the solution of the established mechanical eqrurtions for engineering problems. In order to make the readers to understand the meaning of this book deeply； great efforts have been made to clarify physical concepts definitely， to derivate mechanical equations rigorously， and to show the engiueering application concisely.
線性屈服準則的開發及應用 目錄
1 Fundamental Theory of Stress and Strain
1．1 Summation convention
1．1．1 Free subscript
1．1．2 Dumb subscript
1．1．3 Differential-form summation convection
1．2 Stress analysis
1．2．1 Concept ofstress
1．2．2 Stress state and its description
1．2．3 Stress tensor and deviatoric stress tensor
1．3 Strain analysis
1．3．1 Engineering strain and true strain
1．3．2 Geometric equation
1．3．3 Strain tensor and its decomposition
References
2 Mechanical Equation and Boundary Condition
2．1 Equilibrium differential equation
2．2 Deformation compatibility equation
2．3 Classicalyield criteria
2．3．1 Concept of yield criterion
2．3．2 Tresca yield criterion
2．3．3 Mises yield criterion
2．3．4 Geometrical illustration of Tresca and Mises yield criteria
2．3．5 Twin shear stress yield criterion
2．3．6 Unified yield criterion
2．4 Constitutive equation
2．4．1 Incremental strain theory
2．4．2 Total strain theory
2．4．3 Equivalent stress and equivalent strain
……
3 Analytical Principle of Plastic Mechanics
4 Analytical Methods of Plastic Mechanics
5 Development of Linearly Approximated Yield Criteria Based on Geometrical Parameters
6 Development of Linearly Approximated Yield Criteria Based on Mathematical Average Methods
7 The Linearhation Solution Methods and Their Applications on the Linut Analysis of Pipeline and Sheet
8 Application of the Replace Method of Specific Plastic Work Rate on 2D Metal Forming
9 Analysis of 3D Metal Forming by the Replace Method of Specific Plastic Work Rate
1．1 Summation convention
1．1．1 Free subscript
1．1．2 Dumb subscript
1．1．3 Differential-form summation convection
1．2 Stress analysis
1．2．1 Concept ofstress
1．2．2 Stress state and its description
1．2．3 Stress tensor and deviatoric stress tensor
1．3 Strain analysis
1．3．1 Engineering strain and true strain
1．3．2 Geometric equation
1．3．3 Strain tensor and its decomposition
References
2 Mechanical Equation and Boundary Condition
2．1 Equilibrium differential equation
2．2 Deformation compatibility equation
2．3 Classicalyield criteria
2．3．1 Concept of yield criterion
2．3．2 Tresca yield criterion
2．3．3 Mises yield criterion
2．3．4 Geometrical illustration of Tresca and Mises yield criteria
2．3．5 Twin shear stress yield criterion
2．3．6 Unified yield criterion
2．4 Constitutive equation
2．4．1 Incremental strain theory
2．4．2 Total strain theory
2．4．3 Equivalent stress and equivalent strain
……
3 Analytical Principle of Plastic Mechanics
4 Analytical Methods of Plastic Mechanics
5 Development of Linearly Approximated Yield Criteria Based on Geometrical Parameters
6 Development of Linearly Approximated Yield Criteria Based on Mathematical Average Methods
7 The Linearhation Solution Methods and Their Applications on the Linut Analysis of Pipeline and Sheet
8 Application of the Replace Method of Specific Plastic Work Rate on 2D Metal Forming
9 Analysis of 3D Metal Forming by the Replace Method of Specific Plastic Work Rate
展開全部
線性屈服準則的開發及應用 作者簡介
章順虎，1986年5月9日出生，博士，蘇州大學，副教授。已在國際著名期刊Meccanica、Appliedmathematicalmodeling、InternationalJournalofMechanicalSciences、JournalofMechanicalScienceandTechnology及國內期刊JournalofIronandSteelResearch,JournalofCentralSouthUniversity，工程力學，計算力學學報，應用力學學報等上發表學術科研論文30余篇，其中第一作者SCI、EI檢索論文20余篇，一些研究工作引起了國內外著名教授的關注和應用。擔任國際知名期刊Meccanica、JournalofEngineeringManufacture、JournalofManufacturingProcesses、MathematicalProblemsinEngineering評審專家。2013年獲遼寧省自然科學學術成果獎三等獎。參編專著“成形能率積分線性化原理及應用”一部(2012年，冶金工業出版社)。
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