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The first edition of this successful text considered nonlinear geometrical behavior and nonlinear hyperelastic materials, and the numerics needed to model such phenomena. By presenting both nonlinear continuum analysis and associated finite element techniques in one, Bonet and Wood provide, in the new edition of this successful text, a complete, clear, and unified treatment of these important subjects. New chapters dealing with hyperelastic plastic behavior are included, and the authors have thoroughly updated the FLagSHyP program, freely accessible at www.flagshyp.com.
- Sales Rank: #1635548 in Books
- Brand: Brand: Cambridge University Press
- Published on: 2008-03-24
- Original language: English
- Number of items: 1
- Dimensions: 9.72" h x .83" w x 6.85" l, 1.63 pounds
- Binding: Hardcover
- 340 pages
- Used Book in Good Condition
Review
'... a unified introduction - can be recommended to postgraduate students and to researchers from mechanical, aerospace and civil engineering areas.' Zentralblatt für Mathematik und ihre Grenzgebiete
'The authors have succeeded in writing an excellent textbook - the book is absolutely recommended directly to students and scientists in the field of solid mechanics at universities.' K. Schweizerhof, ZAMM
About the Author
Javier Bonet is a Professor of Engineering and the Deputy Head of the School of Engineering at Swansea University, and a visiting professor at the Universitat Politecnica de Catalunya in Spain. He has extensive experience of teaching topics in structural mechanics, including large strain nonlinear solid mechanics, to undergraduate and graduate engineering students. He has been active in research in the area of computational mechanics for over 25 years and has written over 60 papers and over 70 conference contributions on many topics within the subject and given invited, keynote and plenary lectures at numerous international conferences.
Richard D. Wood is an Honorary Research Fellow in the Civil and Computational Engineering Centre at Swansea University. He has over 20 years experience of teaching the course Nonlinear Continuum Mechanics for Finite Element Analysis at Swansea University, which he originally developed at the University of Arizona and also taught at IIT Roorkee, India and the Institute of Structural Engineering at the Technical University in Graz. Dr Wood's academic career has focused on finite element analysis, and he has written over 60 papers in international journals, and many chapter contributions, on topics related to nonlinear finite element analysis.
Most helpful customer reviews
11 of 11 people found the following review helpful.
An excellent advanced course or self-teaching text
By Ron Thomson
This is possibly the clearest textbook exposition of the fundamentals of nonlinear mechanics that I have seen. The various finite deformation tensors are developed thoroughly but from initially simple systems in a manner that should be accessible to senior students. These fundamentals are then applied to the increasingly-important class of hyperelastic materials, a fairly recent development in many FE codes but with applications ranging from vehicle tyres, to running shoes to biomedical implants.
Unlike many texts, this book does not attempt to address the whole field of continuum mechanics and, in particular, does not really consider inelasticity or fluids. This helps keep the cost down to a level that students might afford.
An alternative might be Mase's 'Continuum Mechanics' (Shaum's Outline Series), which does not however include the finite element aspects.
5 of 5 people found the following review helpful.
Does a good job with the fundamentals
By A Customer
This book does well with the principles of finite deformation. From its first few chapters which enter into the preliminaries of finite deformation to its final chapters which transform the theory of finite deformation into a workable finite element code. If you are interested in going from the theory to the finite element code, this book is for you. The book uses a finite deformation (hyperelastic and isotropic) finite element code to teach you all of the subroutines required. The book references a website where you can download the source code. The only major weakness of the book is the fact that the book ultimately assumes an isotropic material to carry the theory forward.
3 of 3 people found the following review helpful.
Excellent
By Lance C. Hibbeler
Bonet and Wood have done an excellent job with this book. After motivating what they are trying to do with simple examples of nonlinear mechanics, they move into some basic vector and tensor math. Summation signs are explicitly used, so if you are new to continuum mechanics you don't have to try to learn the ins and outs of the seemingly bizarre notation at the same time as the fundamental concepts (although you really should learn it at some point in time). Once the math is set up, Bonet and Wood move into finite kinematics, the force balance, material constitutive models, and finally, getting all of the above set up in an actual computer code (which is available for download) to do some FEA.
The strong point of the book is how patient the authors are with you. I found the derivations to be very lucid, with most, if not all, of the important steps shown. Bonet and Wood always tie things back to linearizing the nonlinear problem in anticipation for putting it on the computer. The Newton-Raphson procedure, and its various improvements (line search, etc.) are very nicely explained, so it is clear not just what and why but how we go about solving nonlinear mechanics problems. I highly recommend this book for starting to learn continuum mechanics and one way of solving its problems on the computer.
Nota bene: the emphasis is on large-deformation elasticity, which is a good, relatively simple place to start in continuum mechanics. The material models are all eventually taken as isotropic (which is more than just extra constants, as another reviewer pointed out, since then you must use the exponential map). Plasticity is briefly covered, but only the basic J2 model with hardening. Search elsewhere (Simo and Hughes, or Dunne and Petrinic) if you are interested in computational plasticity. Maybe (and hopefully) in the next edition Bonet and Wood will get to those topics.
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