Elasticity: Theory, Applications, and Numerics

Other | August 4, 2010

byMartin H. Sadd, Martin H. Sadd

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Although there are several books in print dealing with elasticity, many focus on specialized topics such as mathematical foundations, anisotropic materials, two-dimensional problems, thermoelasticity, non-linear theory, etc. As such they are not appropriate candidates for a general textbook. This book provides a concise and organized presentation and development of general theory of elasticity. Complemented by an online Solutions Manual and companion website, and including MatLab codes and coding, this text is an excellent book teaching guide.

- Contains exercises for student engagement as well as the integration and use of MATLAB Software

- Provides development of common solution methodologies and a systematic review of analytical solutions useful in applications of

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Although there are several books in print dealing with elasticity, many focus on specialized topics such as mathematical foundations, anisotropic materials, two-dimensional problems, thermoelasticity, non-linear theory, etc. As such they are not appropriate candidates for a general textbook. This book provides a concise and organized p...

Martin H. Sadd is Emeritus Professor of Mechanical Engineering and Applied Mechanics at the University of Rhode Island. He received his Ph.D. in mechanics from the Illinois Institute of Technology and began his academic career at Mississippi State University. In 1979 he joined the faculty at Rhode Island and served as department chair ...

other books by Martin H. Sadd

Format:OtherDimensions:480 pages, 1 × 1 × 1 inPublished:August 4, 2010Publisher:Elsevier ScienceLanguage:English

The following ISBNs are associated with this title:

ISBN - 10:008047747X

ISBN - 13:9780080477473

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Table of Contents

Mathematical Preliminaries, Deformation: Displacements and Strains, Stress and Equilibrium, Material Behavior-Constitutive Equations, Formulation and Solution Strategies, Strain Energy and Related Principles, Two-Dimensional Formulations, Two-Dimensional Problem Solution, Saint - Venant Extension, Torsion and Flexure, Complex Variable Methods, Anisotropic Elasticity, Thermoelasticity, Displacement Potentials and Stress Functions, Micromechanics Applications, Numerical Methods: Finite and Boundary Element Methods, Appendices A-D.