Description |
1 online resource : illustrations |
Contents |
Cover; Contents; 1 Introduction; 1.1 Force systems; 1.1.1 Units; 1.2 Characterization of force systems; 1.2.1 Distributed forces; 1.2.2 Equivalent forces systems 5; 1.3 Work and power; 1.3.1 Conservative forces; 1.3.2 Conservative systems; 1.4 Static equilibrium; 1.4.1 Equilibrium of a body; 1.4.2 Virtual work and virtual power; 1.5 Equilibrium of subsets: Free-body diagrams; 1.5.1 Internal force diagram; 1.6 Dimensional homogeneity; Exercises; 2 Tension-Compression Bars: The One-Dimensional Case; 2.1 Displacement field and strain; 2.1.1 Units; 2.1.2 Strain at a point; 2.2 Stress; 2.2.1 Units |
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2.2.2 Pointwise equilibrium; 2.3 Constitutive relations; 2.3.1 One-dimensional Hooke's Law; 2.3.2 Additional constitutive behaviors; 2.4 A one-dimensional theory of mechanical response; 2.4.1 Axial deformation of bars: Examples; 2.4.2 Differential equation approach; 2.5 Energy methods; 2.6 Stress-based design; Chapter summary; Exercises; 3 Stress; 3.1 Average normal and shear stress; 3.1.1 Average stresses for a bar under axial load; 3.1.2 Design with average stresses; 3.2 Stress at a point; 3.2.1 Nomenclature; 3.2.2 Internal reactions in terms of stresses |
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3.2.3 Equilibrium in terms of stresses; 3.3 Polar and spherical coordinates; 3.3.1 Cylindrical/polar stresses; 3.3.2 Spherical stresses; Chapter summary; Exercises; 4 Strain; 4.1 Shear strain; 4.2 Pointwise strain; 4.2.1 Normal strain at a point; 4.2.2 Shear strain at a point; 4.2.3 Two-dimensional strains; 4.2.4 Three-dimensional strain; 4.3 Polar/cylindrical and spherical strain; 4.4 Number of unknowns and equations; Chapter summary; Exercises; 5 Constitutive Response; 5.1 Three-dimensional Hooke's Law; 5.1.1 Pressure; 5.1.2 Strain energy in three dimensions; 5.2 Two-dimensional Hooke's Law |
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5.2.1 Two-dimensional plane stress; 5.2.2 Two-dimensional plane strain; 5.3 One-dimensional Hooke's Law: Uniaxial state of stress; 5.4 Polar/cylindrical and spherical coordinates; Chapter summary; Exercises; 6 Basic Techniques of Strength of Materials; 6.1 One-dimensional axially loaded rod revisited; 6.2 Thinness; 6.2.1 Cylindrical thin-walled pressure vessels; 6.2.2 Spherical thin-walled pressure vessels; 6.3 Saint-Venant's principle; Chapter summary; Exercises; 7 Circular and Thin-Wall Torsion; 7.1 Circular bars: Kinematic assumption; 7.2 Circular bars: Equilibrium |
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7.2.1 Internal torque-stress relation; 7.3 Circular bars: Elastic response; 7.3.1 Elastic examples; 7.3.2 Differential equation approach; 7.4 Energy methods; 7.5 Torsional failure: Brittle materials; 7.6 Torsional failure: Ductile materials; 7.6.1 Twist-rate at and beyond yield; 7.6.2 Stresses beyond yield; 7.6.3 Torque beyond yield; 7.6.4 Unloading after yield; 7.7 Thin-walled tubes; 7.7.1 Equilibrium; 7.7.2 Shear flow; 7.7.3 Internal torque-stress relation; 7.7.4 Kinematics of thin-walled tubes; Chapter summary; Exercises; 8 Bending of Beams; 8.1 Symmetric bending: Kinematics |
Summary |
An explanation of the basic theory of engineering mechanics for mechanical, civil, and materials engineers. The presentation is concise and geared to more mathematically-oriented students and those looking to quickly refresh their understanding of engineering mechanics |
Notes |
Version from some providers is 2017 reissue with corrections |
Bibliography |
Includes bibliographical references (page 310) and index |
Notes |
Print version record |
Subject |
Deformations (Mechanics)
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Solids -- Mechanical properties
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Mechanical engineering -- Problems, exercises, etc
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deformation.
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SCIENCE -- Nanoscience.
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Deformations (Mechanics)
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Mechanical engineering
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Genre/Form |
exercise books.
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Problems and exercises
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Problems and exercises.
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Problèmes et exercices.
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Form |
Electronic book
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ISBN |
9780191649936 |
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0191649937 |
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9780191775017 |
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0191775010 |
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9781283872874 |
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1283872870 |
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