Continuum Mechanics and Linear Elasticity

Coman, Ciprian D.

ISBN 10: 9402417699 / ISBN 13: 9789402417692

Published by Springer, 2019

About this Item

PRINT ON DEMAND pp. XV, 519 154 illus.

Seller Inventory # 18384553144

Bibliographic Details

• Title: Continuum Mechanics and Linear Elasticity
• Publisher: Springer
• Publication Date: 2019
• Language: English
• ISBN 10: 9402417699
• ISBN 13: 9789402417692
• Binding: Hardcover
• Condition: New

About this title

Synopsis

This is an intermediate book for beginning postgraduate students and junior researchers, and offers up-to-date content on both continuum mechanics and elasticity. The material is self-contained and should provide readers sufficient working knowledge in both areas. Though the focus is primarily on vector and tensor calculus (the so-called coordinate-free approach), the more traditional index notation is used whenever it is deemed more sensible.

With the increasing demand for continuum modeling in such diverse areas as mathematical biology and geology, it is imperative to have various approaches to continuum mechanics and elasticity. This book presents these subjects from an applied mathematics perspective. In particular, it extensively uses linear algebra and vector calculus to develop the fundamentals of both subjects in a way that requires minimal use of coordinates (so that beginning graduate students and junior researchers come to appreciate the power of the tensor notation). 

About the Author

Ciprian D. Coman is currently a Senior Lecturer at the School of Computing and Engineering at the University of Huddersfield in the UK. A seasoned applied mathematician with over two decades of professional experience, Dr. Coman has held academic positions at various universities in the UK (Leicester, Glasgow, Nottingham), as well as in several industrial organisations (Institute of Solid Mechanics of the Romanian Academy, Schlumberger Ltd, and National Physical Laboratory/UK). His main research interests are in the areas of theoretical and applied mechanics, with a special focus on mathematical modelling involving differential equations and singular perturbation techniques, elastic stability problems, and the micromechanics of particulate solids. He has published more than 50 peer-reviewed journal articles and has co-authored over 25 technical reports.