
The Mathematical Theory of Plasticity
R. Hill(Author)
Oxford University Press
Published on 6. August 1998
Book
Paperback/Softback
368 pages
978-0-19-850367-5 (ISBN)
Description
First published in 1950, this important book details the mathematical theory underlying the behaviour of plastic materials, especially metals.
'the author has done his work so well that it is difficult to see how it could be bettered. The book should rank for many years as an authoritative source of reference.' Engineering
'In the reviewer's opinion this book should be in the possession of all those who wish to undertake study and research in the theory of plasticity' Mathematical Gazette
'the many examples in the book relating to the shaping of metals should be of considerable value ... The book is well-written ... and a pleasure to read.' J.F. Nye in Research
'the author has done his work so well that it is difficult to see how it could be bettered. The book should rank for many years as an authoritative source of reference.' Engineering
'In the reviewer's opinion this book should be in the possession of all those who wish to undertake study and research in the theory of plasticity' Mathematical Gazette
'the many examples in the book relating to the shaping of metals should be of considerable value ... The book is well-written ... and a pleasure to read.' J.F. Nye in Research
Reviews / Votes
[Topics are] presented with a simplicity and clarity of treatment... This interesting book may be warmly recommended. * Mathematical Gazette *More details
Series
Language
English
Place of publication
Oxford
United Kingdom
Target group
Professional and scholarly
Illustrations
line figures
Dimensions
Height: 234 mm
Width: 156 mm
Thickness: 20 mm
Weight
559 gr
ISBN-13
978-0-19-850367-5 (9780198503675)
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Schweitzer Classification
Person
Author
formerly Professor of Mechanics of Solidsformerly Professor of Mechanics of Solids, University of Cambridge
Content
1. Introduction ; 2. Foundations of the thoery ; 3. General theorems ; 4. The solution of plastic-elastic problems I ; 5. The solution of plastic-elastic problems II ; 6. Plane plastic strain and the theory of the slip-line field ; 7. Two-dimensional problems of steady motion ; 8. Non-steady motion problems of steady motion ; 9. Non-steady motion problems in two dimensions II ; 10. Axial symmetry ; 11. Miscellaneous topics ; 12. Platic anisotropy