Engineering Mechanics of Deformable Solids
A Presentation with Exercises
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Product details:
- Edition number 01
- Publisher OUP Oxford
- Date of Publication 25 October 2012
- ISBN 9780199651641
- Binding Hardback
- No. of pages352 pages
- Size 247x195x22 mm
- Weight 934 g
- Language English
- Illustrations 429 b/w illustrations 0
Categories
Short description:
This book explains 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.
MoreLong description:
This book covers the essential elements of engineering mechanics of deformable bodies, including mechanical elements in tension-compression, torsion, and bending. It emphasizes a fundamental bottom up approach to the subject in a concise and uncluttered presentation. Of special interest are chapters dealing with potential energy as well as principle of virtual work methods for both exact and approximate solutions. The book places an emphasis on the underlying assumptions of the theories in order to encourage the reader to think more deeply about the subject matter. The book should be of special interest to undergraduate students looking for a streamlined presentation as well as those returning to the subject for a second time.
Running counter to the trend in undergraduate texts in engineering solid mechanics, Govindjees exposition is compelling for the manner in which it reveals the underlying principles behind the resulting equations. Well written, concise, and insightful, the approach encourages an understanding of fundamental concepts critical to the development of mathematical models in engineering mechanics. The book is highly recommended as a refreshingly intellectual take on a classic topic.
Table of Contents:
Introduction
Tension-Compression Bars: The One Dimensional Case
Stress
Strain
Constitutive Response
Techniques
Circular and Thin-Wall Torsion
Bending of Beams
Multi-Axial Analysis
Virtual Work Methods: Virtual Forces
Potential Energy Methods
Geometric Instability
Virtual Work Methods: Virtual Displacements
Appendix A: Additional Reading
Appendix B: Units, Constants, and Symbols
Appendix C: Representative Material Properties
Appendix D: Parallel Axis Theorem
Appendix E: Integration Facts
Appendix F: Bending without Twisting: Shear Center
Index
