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The Finite Element Method (8th Ed.) Its Basis and Fundamentals

Langue : Anglais

Auteurs :

The Finite Element Method: Its Basis and Fundamentals offers a complete introduction to the basis of the finite element method, covering fundamental theory and worked examples in the detail required for readers to apply the knowledge to their own engineering problems and understand more advanced applications. This edition sees the significant addition of content addressing coupling problems, including: Finite element analysis formulations for coupled problems; Details of algorithms for solving coupled problems; Examples showing how algorithms can be used to solve for piezoelectricity and poroelasticity problems. Focusing on the core knowledge, mathematical and analytical tools needed for successful application, The Finite Element Method: Its Basis and Fundamentals is the authoritative resource of choice for graduate level students, researchers and professional engineers involved in finite element-based engineering analysis.

1. Introduction: Origins of the Finite Element Method and Solution of Discrete Systems. 2. Field Problems: Finite Element Solution of 1-D Problems 3. Linear Elasticity: Finite Element Solution of 1-D Problems 4. Field Problems: Finite Element Solution in Multi-dimensions 5. Shape Functions 6. Elasticity Problems: Finite Element Solution in Multi-dimensions 7. Coupled Problems 8. Patch Test & Non-conforming Elements 9. Mixed Formulations 10. Multi-domain Approximations 11. Time Domain: Semi-Discretization of Transient Problems 12. Error and Error Estimates 13. Plate Bending: Thin and Thick Plates 14. Shells 15. Computer Procedures

R.L Taylor is Professor of the Graduate School at the Department of Civil and Environmental Engineering, University of California at Berkeley, USA. Awarded the Daniel C. Drucker Medal by the American Society of Mechanical Engineering in 2005, the Gauss-Newton Award and Congress Medal by the International Association for Computational Mechanics in 2002, and the Von Neumann Medal by the US Association for Computational Mechanics in 1999.
Sanjay Govindjee is a Professor of Civil Engineering and the Horace, Dorothy, and Katherine Johnson Endowed Professor at the University of California, Berkeley. His main research interests are in theoretical and computational mechanics with an emphasis on micro-mechanics, shape memory alloys, and elastomers. He also serves as a consultant to several governmental agencies and private corporations. He is an active member in major societies such as the American Society of Mechanical Engineers and the US Association for Computational Mechanics. He is also a registered Professional Mechanical Engineer in the state of California. Noteworthy honors include a National Science Foundation Career Award, the inaugural 1998 Zienkiewicz Prize and Medal, an Alexander von Humboldt Foundation Fellowship 1999, a Berkeley Chancellor's Professorship 2006-2011, and a guest Professorship at ETH Zürich 2008-2013. In 2015 he was named a Fellow of the US Association for Computational Mechanics. In 2018 he received a Humboldt-Forschungspreis (Humboldt Research Award).
  • Includes fully worked exercises throughout the book
  • Addresses the formulation and solution of coupled problems in detail
  • Chapter summaries help the reader to keep up to speed

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Ouvrage de 800 p.

19x23.3 cm

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