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9780471331766

Mechanics of Materials, 2nd Edition

by
  • ISBN13:

    9780471331766

  • ISBN10:

    0471331767

  • Edition: 2
  • Format: Hardcover
  • Copyright: 1999-11-01
  • Publisher: Wiley
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List Price: $235.75

Summary

The revision of this successful mechanics of materials text continues to feature a strong emphasis on the basics - equilibrium, force-temperature-deformation behavior of materials and geometry of deformation

Author Biography

<b>Roy R. Craig, Jr.</b> is the John J. McKetta Energy Professor in Engineering in the Department of Aerospace Engineering and Engineering Mechanics at The University of Texas at Austin. He received his B.S. degree in Civil Engineering from the University of Oklahoma, and M.S. and Ph.D. degrees in Theoretical and Applied Mechanics from the University of Illinois at Urbana-Champaign. Since 1961 he has been on the faculty of The University of Texas at Austin. His industrial experience has been with the U.S. Naval Civil Engineering Laboratory, the Boeing Company. Lockhead Palo Alto Research Laboratory, Exxon Production Research Corporation, NASA, and IBM.

Table of Contents

Introduction to Mechanics of Materials
1(20)
What Is Mechanics of Materials?
1(2)
The Fundamental Equations of Deformable-Body Mechanics
3(3)
Problem-Solving Procedures
6(2)
Review of Static Equilibrium; Equilibrium of Deformable Bodies
8(9)
Problems
17(4)
Stress and Strain; Design
21(92)
Introduction
21(1)
Normal Stress
21(9)
Extensional Strain; Thermal Strain
30(6)
Stress-Strain Diagrams; Mechanical Properties of Materials
36(8)
Elasticity and Plasticity; Temperature Effects
44(3)
Linear Elasticity; Hooke's Law and Poisson's Ratio
47(3)
Shear Stress and Shear Strain; Shear Modulus
50(6)
Introduction to Design---Axial Loads and Direct Shear
56(8)
Stresses on an Inclined Plane in an Axially Loaded Member
64(2)
Saint-Venant's Principle
66(2)
Hooke's Law for Plane Stress; The Relationship Between E and G
68(3)
General Definitions of Stress and Strain
71(10)
Cartesian Components of Stress; Generalized Hooke's Law for Isotropic Materials
81(5)
Problems
86(27)
Axial Deformation
113(114)
Introduction
113(1)
Basic Theory of Axial Deformation
113(6)
Structures with Uniform Axial-Deformation Members
119(9)
Examples of Nonuniform Axial Deformation
128(6)
Statically Indeterminate Structures
134(9)
Thermal Effects on Axial Deformation
143(11)
Geometric ``Misfits,''
154(6)
Displacement-Method Solution of Axial-Deformation Problems
160(12)
Force-Method Solution of Axial-Deformation Problems
172(9)
Introduction to the Analysis of Planar Trusses
181(8)
Inelastic Axial Deformation
189(12)
Problems
201(26)
Torsion
227(71)
Introduction
227(1)
Torsional Deformation of Circular Bars
228(3)
Torsion of Linearly Elastic Circular Bars
231(8)
Stress Distribution in Circular Torsion Bars; Torsion Testing
239(4)
Statically Determinate Assemblages of Uniform Torsion Members
243(5)
Statically Indeterminate Assemblages of Uniform Torsion Members
248(8)
Displacement-Method Solution of Torsion Problems
256(6)
Power-Transmission Shafts
262(3)
Thin-Wall Torsion Members
265(5)
Torsion of Noncircular Prismatic Bars
270(4)
Inelastic Torsion of Circular Rods
274(6)
Problems
280(18)
Equilibrium of Beams
298(40)
Introduction
298(5)
Equilibrium of Beams Using Finite Free-Body Diagrams
303(4)
Equilibrium Relationships Among Loads, Shear Force, and Bending Moment
307(3)
Shear-Force and Bending-Moment Diagrams
310(12)
Discontinuity Functions to Represent Loads, Shear, and Moment
322(7)
Problems
329(9)
Stresses in Beams
338(110)
Introduction
338(3)
Strain-Displacement Analysis
341(6)
Flexural Stress in Linearly Elastic Beams
347(9)
Design of Beams for Strength
356(6)
Flexural Stress in Nonhomogeneous Beams
362(7)
Unsymmetric Bending
369(10)
Inelastic Bending of Beams
379(10)
Shear Stress and Shear Flow in Beams
389(6)
Limitations on the Shear Stress Formula
395(3)
Shear Stress in Thin-Wall Beams
398(10)
Shear in Built-Up Beams
408(4)
Shear Center
412(7)
Problems
419(29)
Deflection of Beams
448(76)
Introduction
448(1)
Differential Equations of the Deflection Curve
449(6)
Slope and Deflection by Integration---Statically Determinate Beams
455(13)
Slope and Deflection by Integration---Statically Indeterminate Beams
468(5)
Use of Discontinuity Functions to Determine Beam Deflections
473(7)
Slope and Deflection of Beams: Superposition Method
480(18)
Slope and Deflection of Beams: Displacement Method
498(7)
Problems
505(19)
Transformation of Stress and Strain; Mohr's Circle
524(61)
Introduction
524(1)
Plane Stress
525(2)
Stress Transformation for Plane Stress
527(7)
Principal Stresses and Maximum Shear Stress
534(6)
Mohr's Circle for Plane Stress
540(7)
Triaxial Stress; Absolute Maximum Shear Stress
547(7)
Plane Strain
554(1)
Transformation of Strains in a Plane
555(4)
Mohr's Circle for Strain
559(6)
Measurement of Strain; Strain Rosettes
565(5)
Analysis of Three-Dimensional Strain
570(1)
Problems
571(14)
Pressure Vessels; Stresses Due To Combined Loading
585(29)
Introduction
585(1)
Thin-Wall Pressure Vessels
586(6)
Stress Distribution in Beams
592(5)
Stresses Due to Combined Loads
597(9)
Problems
606(8)
Buckling of Columns
614(46)
Introduction
614(3)
The Ideal Pin-Ended Column; Euler Buckling Load
617(6)
The Effect of End Conditions on Column Buckling
623(7)
Eccentric Loading; the Secant Formula
630(6)
Imperfections in Columns
636(1)
Inelastic Buckling of Ideal Columns
637(4)
Design of Centrally Loaded Columns
641(6)
Problems
647(13)
Energy Methods
660(69)
Introduction
660(1)
Work and Strain Energy
661(7)
Elastic Strain Energy for Various Types of Loading
668(6)
Work-Energy Principle for Calculating Deflections
674(5)
Castigliano's Second Theorem; the Unit-Load Method
679(11)
Virtual Work
690(4)
Strain-Energy Methods
694(5)
Complementary-Energy Methods
699(10)
Dynamic Loading; Impact
709(5)
Problems
714(15)
Special Topics Related to Design
729(19)
Introduction
729(1)
Stress Concentrations
729(7)
Failure Theories
736(8)
Fatigue and Fracture
744(4)
Problems
748

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