UID:
almafu_9959328148602883
Format:
1 online resource (xxvi, 843 pages)
ISBN:
9781119107330
,
1119107334
,
9781119107323
,
1119107326
Content:
A comprehensive review of the Finite Element Method (FEM), this book provides the fundamentals together with a wide range of applications in civil, mechanical and aeronautical engineering. --
Note:
Cover; Title Page; Copyright; Contents; Preface; About the Author; Chapter 1 Introduction to Finite Element Method and Matrix Analysis of Truss; 1.1 Introduction to Finite Element Method; 1.2 Truss Analysis Overview; 1.3 Stiffness Matrix of Horizontal Bar Element; 1.4 Stiffness Matrix of Inclined Bar Element; 1.5 Coordinate Transformation; 1.6 Nodal Equilibrium Equation and Global Stiffness Matrix; 1.7 Treatment of Boundary Conditions; Bibliography; Chapter 2 Plane Problems in Theory of Elasticity; 2.1 Discretization of Continuous Medium; 2.2 Displacement Function; 2.3 Element Strain.
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2.4 Initial Strain2.5 Element Stress; 2.5.1 Isotropic Body: Plane Stress; 2.5.2 Isotropic Body: Plane Strain; 2.5.3 Anisotropic Body; 2.6 Equivalent Nodal Force and Element Stiffness Matrix; 2.7 Nodal Loads; 2.7.1 Equivalent Nodal Loads of Distributed Boundary Forces; 2.7.2 Nodal Loads of Uniform Volume Force; 2.7.3 Nodal Loads Due to Potential of Volume Force; 2.7.4 Nodal Loads Caused by Initial Strain; 2.8 Nodal Equilibrium Equation and Global Stiffness Matrix; 2.9 Establish the Global Stiffness Matrix by the Coding Method; 2.10 Calculation Example.
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2.10.1 Stress Concentration near the Circular Hole2.10.2 Stress Analysis of I Beam with a Hole in Web; 2.10.3 Stress Analysis of the Concrete Gravity Dam; Bibliography; Chapter 3 Element Analysis; 3.1 Principle of Virtual Displacement; 3.2 Element Displacement; 3.3 Element Strain and Stress; 3.4 Nodal Force and Element Stiffness Matrix; 3.5 Nodal Load; 3.5.1 Distributed Volume Force; 3.5.2 Distributed Surface Force; 3.5.3 Initial Strain and Initial Stress; 3.6 Application Examples of the Principle of Virtual Displacements: Beam Element; 3.7 Strain Energy and Complementary Strain Energy.
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3.8 Principle of Minimum Potential Energy3.9 Minimum Complementary Energy Principle; 3.10 Hybrid Element; 3.11 Hybrid Element Example: Plane Rectangular Element; 3.12 Mixed Energy Principle; 3.13 Composite Element; Bibliography; Chapter 4 Global Analysis; 4.1 Nodal Equilibrium Equation; 4.2 Application of the Principle of Minimum Potential Energy; 4.3 The Low Limit Property of the Solution of Minimum Potential Energy; 4.4 The Convergence of Solutions; 4.5 Analysis of the Substructure; 4.5.1 Multiple Substructures; 4.5.2 Condensation of the Internal Degrees of Freedom of Substructures.
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4.5.3 Coordinate TransformationBibliography; Chapter 5 Highâ#x80;#x90;Order Element of Plane Problem; 5.1 Rectangular Elements; 5.2 Area Coordinates; 5.3 Highâ#x80;#x90;Order Triangular Element; 5.3.1 6â#x80;#x90;Node Quadratic Triangular Element; 5.3.2 10â#x80;#x90;Node 3â#x80;#x90;Order Triangular Element; 5.3.3 3â#x80;#x90;Node 18 DOF Triangular Element; Bibliography; Chapter 6 Axisymmetrical Problems in Theory of Elasticity; 6.1 Stresses Due to Axisymmetrical Loads; 6.1.1 Displacement Function; 6.1.2 Element Strains; 6.1.3 Element Stress; 6.1.4 Element Stiffness Matrix; 6.1.5 Nodal Loads; 6.2 Antisymmetrical Load; Bibliography.
Additional Edition:
Print version: Zhu, Bofang, 1928- Finite element method. Hoboken, NJ ; Singapore : John Wiley & Sons, 2017 ISBN 9781119107316
Language:
English
Keywords:
Electronic books.
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Electronic books.
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Electronic books.
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Electronic books.
URL:
https://onlinelibrary.wiley.com/doi/book/10.1002/9781119107323
URL:
https://onlinelibrary.wiley.com/doi/book/10.1002/9781119107323
URL:
https://onlinelibrary.wiley.com/doi/book/10.1002/9781119107323
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