Elements of Stress Analysis

Elements of Stress Analysis

by Jacques Heyman


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This book discusses problems which arise in elasticity theory and which are not always dealt with satisfactorily in standard texts. Examples are the problem of shear centre for thin-walled sections, and the allied problem of torsion. Similarly, Saint-Venant's principle is often quoted, but is often not precisely understood. The functions of diaphragms in box-beams repays attention by the civil as well as by the aeronautical engineer. This book discusses a few of these less straightforward pieces of structural analysis in a simple and straightforward way. At the same time, it gives an account of the basic variables in stress analysis, of stress and strain, of elastic constants and of the elastic limit, and of equilibrium and compatibility, and will serve as a source book for the fundamental equations of elasticity.

Product Details

ISBN-13: 9780521245234
Publisher: Cambridge University Press
Publication date: 04/28/1982
Pages: 116
Product dimensions: 5.98(w) x 8.98(h) x 0.51(d)

About the Author

Jaques Heyman is the former Head of the Department of Engineering at the University of Cambridge and the author of ten books, including The Stone Skeleton, Elements of the Theory of Structures, Structural Analysis: A Historical Approach, Elements of Stress Analysis, the two-volume set Plastic Design Frames: Volume 1 Fundamentals and Volume 2 Applications, with Lord Baker, and the forthcoming Basic Structural Theory. He is a Fellow of the Society of Antiquaries, the Institution of Civil Engineers, and the Royal Academy of Engineering. He acted as a consulting engineer for a number of English cathedrals and as a member of the Architectural Advisory Panel for Westminster Abbey and of the Cathedrals Fabric Commission for England, and he has served on many British Standards committees. The Stone Skeleton won the Choice Outstanding Academic Books Award in 1996.

Table of Contents

1. The stress tensor; 2. The plastic limit; 3. The analysis of strain; 4. The elastic constants; 5. Equilibrium and compatibility; 6. Two-dimensional problems; 7. Simple theory of bending; 8. Torsion.

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