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Elasticity

  • Textbook
  • © 2010

Overview

  • Expansion of topics to include more on complex variable methods, variational methods and three-dimensional plate and beam solutions
  • Additional end-of-chapter problems
  • Detailed improvements elsewhere, some suggested by users of the earlier editions
  • Modern treatment of the subject
  • Clarity of presentation
  • Supplementary electronic files in Mathematica and Maple available for download
  • Includes supplementary material: sn.pub/extras

Part of the book series: Solid Mechanics and Its Applications (SMIA, volume 172)

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Table of contents (34 chapters)

  1. General Considerations

  2. GENERAL CONSIDERATIONS

  3. Two-Dimensional Problems

  4. TWO-DIMENSIONAL PROBLEMS

  5. End Loading of the Prismatic Bar

  6. END LOADING OF THE PRISMATIC BAR

Keywords

About this book

The subject of Elasticity can be approached from several points of view, - pending on whether the practitioner is principally interested in the mat- matical structure of the subject or in its use in engineering applications and, in the latter case, whether essentially numerical or analytical methods are envisaged as the solution method. My ?rst introduction to the subject was in response to a need for information about a speci?c problem in Tribology. As a practising Engineer with a background only in elementary Mechanics of - terials, I approached that problem initially using the concepts of concentrated forces and superposition. Today, with a rather more extensive knowledge of analytical techniques in Elasticity, I still ?nd it helpful to go back to these roots in the elementary theory and think through a problem physically as well as mathematically, whenever some new and unexpected feature presents di?culties in research. This way of thinking will be found to permeate this book. My engineering background will also reveal itself in a tendency to work examples through to ?nal expressions for stresses and displacements, rather than leave the derivation at a point where the remaining manipulations would be mathematically routine. The ?rst edition of this book, published in 1992, was based on a one semester graduate course on Linear Elasticity that I have taught at the U- versity of Michigan since 1983.

Authors and Affiliations

  • Dept. Mechanical Engineering &, University of Michigan, Ann Arbor, U.S.A.

    J. R. Barber

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