Nonlinear Computational Solid Mechanics
Author | : | |
Rating | : | 4.10 (565 Votes) |
Asin | : | 1498746128 |
Format Type | : | paperback |
Number of Pages | : | 388 Pages |
Publish Date | : | 2013-08-23 |
Language | : | English |
DESCRIPTION:
"Great book for advanced FEA topics such as nonlinear post buckling analysis, discrete finite element analysis, AI material model" according to Amazon Customer. This book is published based on the lecture notes of the nonlinear finite element analysis class offered for CE, ME and AE graduate students in the University of Illinois at Urbana-Champaign. This book is unique in explaining many practical algorithms widely used for the finite element analysis focusing on the nonlinear geometry and/or material problems of solids and structures, whic
The topics build up from the mechanics of finite deformation of solid bodies through to nonlinear structural behaviour including buckling, bifurcation and snap-through. The principles are illustrated with a series of solved problems. This book presents the fundamentals of nonlinear mechanics within a modern computational approach based mainly on finite element methods. This book serves as a text book for a second year graduate course and as a reference for practitioners using nonlinear analysis in engineering and design.. Both material and geometric nonlinearities are treated
He has more than 40 years teaching, consulting and university and industrial research experience in structural mechanics, dynamics and development of mathematical models and computer simulation techniques. David Pecknold is a Professor at University of Illinois at Urbana-Champaign. Dr. . Xiping Wu is a Principal Engineer in Civil and Marine Engineering with Shell Internationa
"An excellent introduction to non-linear computational mechanics addressed to Masters students interested in the mechanics of structures."-- Laurent Delannay, Université Catholique de Louvain"a useful combination of material that I would refer to in both my teaching of undergraduate/masters students and to introduce PhD students to particular aspects in computational mechanics."-- William Coombs, Durham University