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Numerical Methods in Mechanics of Materials : With Applications from Nano to Macro Scales

By: (Author) Arthur Boresi , (Author) James Lee , (Author) Ken Chong , (Author) Sunil Saigal

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Ksh 21,600.00

Format: Hardback or Cased Book

ISBN-10: 1138719161

ISBN-13: 9781138719163

Publisher: Taylor & Francis Ltd

Imprint: CRC Press

Country of Manufacture: GB

Country of Publication: GB

Publication Date: Dec 4th, 2017

Print length: 340 Pages

Weight: 808 grams

Dimensions (height x width x thickness): 18.40 x 26.00 x 2.70 cms

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  • Description

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Although software can be used to model and analyze complex systems, the solution of an engineering problem and the accurate use of numerical results require some physical modeling and an understanding of the assumptions employed. This book provides the grounding in numerical methods necessary to avoid the blind acceptance of results.

In the dynamic digital age, the widespread use of computers has transformed engineering and science. A realistic and successful solution of an engineering problem usually begins with an accurate physical model of the problem and a proper understanding of the assumptions employed. With computers and appropriate software we can model and analyze complex physical systems and problems.

However, efficient and accurate use of numerical results obtained from computer programs requires considerable background and advanced working knowledge to avoid blunders and the blind acceptance of computer results. This book provides the background and knowledge necessary to avoid these pitfalls, especially the most commonly used numerical methods employed in the solution of physical problems. It offers an in-depth presentation of the numerical methods for scales from nano to macro in nine self-contained chapters with extensive problems and up-to-date references, covering:

  • Trends and new developments in simulation and computation
  • Weighted residuals methods
  • Finite difference methods
  • Finite element methods
  • Finite strip/layer/prism methods
  • Boundary element methods
  • Meshless methods
  • Molecular dynamics
  • Multiphysics problems
  • Multiscale methods


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