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Elasticity: Tensor, Dyadic, and Engineering- 0486669580, paperback, Pei Chi Chou
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eBay item number:296264533516
Item specifics
- Condition
- Book Title
- Elasticity: Tensor, Dyadic, and Engineering Approaches (Dover Civ
- ISBN
- 9780486669588
- Publication Name
- Elasticity : Tensor, Dyadic, and Engineering Approaches
- Item Length
- 8.5in
- Publisher
- Dover Publications, Incorporated
- Publication Year
- 1992
- Series
- Dover Civil and Mechanical Engineering Ser.
- Type
- Textbook
- Format
- Trade Paperback
- Language
- English
- Item Height
- 0.6in
- Features
- New Edition
- Item Width
- 5.4in
- Item Weight
- 11.7 Oz
- Number of Pages
- 290 Pages
About this product
Product Information
Exceptionally clear text treats elasticity from engineering and mathematical viewpoints. Comprehensive coverage of stress, strain, equilibrium, compatibility, Hooke's law, plane problems, torsion, energy, stress functions, more. 114 illustrations. 1967 edition.
Product Identifiers
Publisher
Dover Publications, Incorporated
ISBN-10
0486669580
ISBN-13
9780486669588
eBay Product ID (ePID)
359007
Product Key Features
Publication Name
Elasticity : Tensor, Dyadic, and Engineering Approaches
Format
Trade Paperback
Language
English
Features
New Edition
Publication Year
1992
Series
Dover Civil and Mechanical Engineering Ser.
Type
Textbook
Number of Pages
290 Pages
Dimensions
Item Length
8.5in
Item Height
0.6in
Item Width
5.4in
Item Weight
11.7 Oz
Additional Product Features
Lc Classification Number
Qa931.C5 1
Edition Description
New Edition
Table of Content
PREFACEINTRODUCTION1 ANALYSIS OF STRESS 1.1 Introduction 1.2 "Body Forces, Surface Forces, and Stresses" 1.3 Uniform State of Stress (Two-Dimensional) 1.4 Principal Stresses 1.5 Mohr's Circle of Stress 1.6 State of Stress at a Point 1.7 Differential Equations of Equilibrium 1.8 Three-Dimensional State of Stress at a Point 1.9 Summary Problems2 STRAIN AND DISPLACEMENT 2.1 Introduction 2.2 Strain-Displacement Relations 2.3 Compatibility Equations 2.4 State of Strain at a Point 2.5 General Displacements 2.6 Principle of Superposition 2.7 Summary Problems3 STRESS STRAIN RELATIONS 3.1 Introduction 3.2 Generalized Hooke's Law 3.3 Bulk Modulus of Elasticity 3.4 Summary Problems4 FORMULATION OF PROBLEMS IN ELASTICITY 4.1 Introduction 4.2 Boundary Conditions 4.3 Governing Equations in Plane Strain Problems 4.4 Governing Equations in Three-Dimensional Problems 4.5 Principal of Superposition 4.6 Uniqueness of Elasticity Solutions 4.7 Saint-Venant's Principle 4.8 Summary Problems5 TWO-DIMENSIONAL PROBLEMS 5.1 Introduction 5.2 Plane Stress Problems 5.3 Approximate Character of Plane Stress Equations 5.4 Polar Coordinates in Two-Dimensional Problems 5.5 Axisymmetric Plane Problems 5.6 The Semi-Inverse Method Problems6 TORSION OF CYLINDRICAL BARS 6.1 General Solution of the Problem 6.2 Solutions Derived from Equations of Boundaries 6.3 Membrane (Soap Film) Analogy 6.4 Multiply Connected Cross Sections 6.5 Solution by Means of Separation of Variables Problems7 ENERGY METHODS 7.1 Introduction 7.2 Strain Energy 7.3 Variable Stress Distribution and Body Forces 7.4 Principle of Virtual Work and the Theorem of Minimum Potential Energy 7.5 Illustrative Problems 7.6 Rayleigh-Ritz Method Problems8 CARTESIAN TENSOR NOTATION 8.1 Introduction 8.2 Indicial Notation and Vector Transformations 8.3 Higher-Order Tensors 8.4 Gradient of a Vector 8.5 The Kronecker Delta 8.6 Tensor Contraction 8.7 The Alternating Tensor 8.8 The Theorem of Gauss Problems9 THE STRESS TENSOR 9.1 State of Stress at a Point 9.2 Principal Axes of the Stress Tensor 9.3 Equations of Equilibrium 9.4 The Stress Ellipsoid 9.5 Body Moment and Couple Stress Problems10 "STRAIN, DISPLACEMENT, AND THE GOVERNING EQUATIONS OF ELASTICITY" 10.1 Introduction 10.2 Displacement and Strain 10.3 Generalized Hooke's Law 10.4 Equations of Compatibility 10.5 Governing Equations in Terms of Displacement 10.6 Strain Energy 10.7 Governing Equations of Elasticity Problems11 VECTOR AND DYADIC NOTATION IN ELASTICITY 11.1 Introduction 11.2 Review of Basic Notations and Relations in Vector Analysis 11.3 Dyadic Notation 11.4 Vector Representation of Stress on a Plane 11.5 Equations of Transformation of Stress 11.6 Equations of Equilibrium 11.7 Displacement and Strain 11.8 Generalized Hooke's Law and Navier's Equation 11.9 Equations of Compatibility 11.10 Strain Energy 11.12 Governing Equations of Elasticity Problems12 ORTHOGONAL CURVILINEAR COORDINATES 12.1 Introduction 12.2 Scale Factors 12.3 Derivatives of the Unit Vectors 12.4 Vector Operators 12.5 Dyadic Notation and Dyadic Operators 12.6 Governing Equations of Elasticity in Dyadic Notation 12.7 Summary of Vector and Dyadic Operators in Cylindrical and Spherical Coordinates Problems13 DISPLACEMENT FUNCTIONS AND STRESS FUNCTIONS 13.1 Introduction 13.2 Displacement Functions 13.3 The Galerkin Vector 13.4 The Solution of Papkovich-Neuber 13.5 Stress Functions Problems ReferencesINDEX
Copyright Date
1992
Target Audience
College Audience
Topic
Nanoscience, Mechanics / Statics, Civil / General
Lccn
91-031041
Dewey Decimal
620.1/1232
Dewey Edition
20
Illustrated
Yes
Genre
Technology & Engineering, Science
Item description from the seller
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eBay item number:296264533516
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y***e (17)- Feedback left by buyer.
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Book condition was listed as "good," but the book is actually in excellent/almost new condition. Arrived quickly, good price. Excellent seller and will be purchasing more books in the future. Thank you!
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For the premium price and description as new condition, I was disappointed that this book was not wrapped or carefully packaged and arrived in very worn condition as if used.
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This book is in really good condition! Even the sleeve didn’t have rips or bends in it. Shipping was pretty quick. I would definitely recommend this seller!!!