An edition of Elasticity
(2009)
Elasticity
theory, applications, and numerics
by Martin H. Sadd
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Subjects
Thermodynamics, Elasticity, Acceleration (Mechanics), Wire rope -- Testing, Mechanics, Mechanical engineering, Materials, Structural engineering, Computer science, Engineering (general), General, Mechanical, Professional, career & trade -> engineering -> general engineering, Professional, career & trade -> engineering -> civil engineering, Trades & technology -> industrial technology -> mechanicalShowing 6 featured editions. View all 6 editions?
| Edition | Availability |
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1
Elasticity: Theory, Applications, and Numerics
2020, Elsevier Science & Technology Books
in English
012815988X 9780128159880
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2
Elasticity: Theory, Applications, and Numerics
Apr 08, 2020, Academic Press
paperback
0128159871 9780128159873
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3
Elasticity: Theory, Applications, and Numerics
2014, Elsevier Science & Technology Books, Academic Press
in English
0124081363 9780124081369
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4
Elasticity: Theory, Applications, and Numerics
2014, Elsevier Science & Technology Books
in English
0124104320 9780124104327
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5
Elasticity: theory, applications, and numerics
2010, Elsevier Science
electronic resource :
in English
008047747X 9780080477473
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6
Elasticity: Theory, Applications, and Numerics
2009, Elsevier Science & Technology Books
in English
0080922414 9780080922416
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Book Details
Table of Contents
Cover; Frontmatter; Half Title Page; Title Page; Copyright; Preface; Contents; About the Author; Part I: Foundations and Elementary Applications; 1. Mathematical Preliminaries; 1.1 Scalar, Vector, Matrix, and Tensor Definitions; 1.2 Index Notation; 1.3 Kronecker Delta and Alternating Symbol; 1.4 Coordinate Transformations; 1.5 Cartesian Tensors; 1.6 Principal Values and Directions for Symmetric Second-Order Tensors; 1.7 Vector, Matrix, and Tensor Algebra; 1.8 Calculus of Cartesian Tensors; 1.9 Orthogonal Curvilinear Coordinates; References; Exercises; 2. Deformation: Displacements and Strains
2.1 General Deformations2.2 Geometric Construction of Small Deformation Theory; 2.3 Strain Transformation; 2.4 Principal Strains; 2.5 Spherical and Deviatoric Strains; 2.6 Strain Compatibility; 2.7 Curvilinear Cylindrical and Spherical Coordinates; References; Exercises; 3. Stress and Equilibrium; 3.1 Body and Surface Forces; 3.2 Traction Vector and Stress Tensor; 3.3 Stress Transformation; 3.4 Principal Stresses; 3.5 Spherical and Deviatoric Stresses; 3.6 Equilibrium Equations; 3.7 Relations in Curvilinear Cylindrical and Spherical Coordinates; References; Exercises
4. Material Behavior-Linear Elastic Solids4.1 Material Characterization; 4.3 Physical Meaning of Elastic Moduli; 4.4 Thermoelastic Constitutive Relations; References; Exercises; 5. Formulation and Solution Strategies; 5.1 Review of Field Equations; 5.2 Boundary Conditions and Fundamental Problem Clasifications; 5.3 Stress Formulation; 5.4 Displacement Formulation; 5.5 Principle of Superposition; 5.7 General Solution Strategies; References; Exercises; 6. Strain Energy and Related Principles; 6.1 Strain Energy; 6.2 Uniqueness of the Elasticity Boundary-Value Problem
6.3 Bounds on the Elastic Constants6.4 Related Integral Theorems; 6.5 Principle of Virtual Work; 6.6 Principles of Minimum Potential and Complementary Energy; 6.7 Rayleigh-Ritz Method; References; Exercises; 7. Two-Dimensional Formulation; 7.1 Plane Strain; 7.2 Plane Stress; 7.3 Generalized Plane Stress; 7.4 Antiplane Strain; 7.5 Airy Stress Function; 7.6 Polar Coordinate Formulation; References; Exercises; 8. Two-Dimensional Problem Solution; 8.1 Cartesian Coordinate Solutions Using Polynomials; 8.2 Cartesian Coordinate Solutions Using Fourier Methods
8.3 General Solutions in Polar Coordinates8.4 Polar Coordinate Solutions; References; Exercises; 9. Extension, Torsion, and Flexure of Elastic Cylinders; 9.1 General Formulation; 9.2 Extension Formulation; 9.3 Torsion Formulation; 9.4 Torsion Solutions Derived from Boundary Equation; 9.5 Torsion Solutions Using Fourier Methods; 9.6 Torsion of Cylinders With Hollow Sections; 9.7 Torsion of Circular Shafts of Variable Diameter; 9.8 Flexure Formulation; 9.9 Flexure Problems Without Twist; References; Exercises; Part II: Advanced Applications; 10. Complex Variable Methods
Edition Notes
Description based upon print version of record.
10.1 Review of Complex Variable Theory
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- Created June 30, 2019
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| December 25, 2021 | Edited by ImportBot | import existing book |
| June 30, 2019 | Created by MARC Bot | Imported from Internet Archive item record |