Numerical Methods in Computational Mechanics / Edition 1

Numerical Methods in Computational Mechanics / Edition 1

ISBN-10:
0367028026
ISBN-13:
9780367028022
Pub. Date:
06/12/2019
Publisher:
Taylor & Francis
ISBN-10:
0367028026
ISBN-13:
9780367028022
Pub. Date:
06/12/2019
Publisher:
Taylor & Francis
Numerical Methods in Computational Mechanics / Edition 1

Numerical Methods in Computational Mechanics / Edition 1

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Overview

This book explores the numerical algorithms underpinning modern finite element based computational mechanics software. It covers all the major numerical methods that are used in computational mechanics. It reviews the basic concepts in linear algebra and advanced matrix theory, before covering solution of systems of equations, symmetric eigenvalue solution methods, and direct integration of discrete dynamic equations of motion, illustrated with numerical examples. This book suits a graduate course in mechanics based disciplines, and will help software developers in computational mechanics. Increased understanding of the underlying numerical methods will also help practicing engineers to use the computational mechanics software more effectively.


Product Details

ISBN-13: 9780367028022
Publisher: Taylor & Francis
Publication date: 06/12/2019
Pages: 332
Product dimensions: 7.00(w) x 10.00(h) x (d)

About the Author

Jamshid Ghaboussi is Professor Emeritus at University of Illinois at Urbana-Champaign. He has over 45 years of experience in teaching and research in Computational Mechanics, Computational Intelligence and Soft Computing in Engineering Applications. Dr. Xiping Wu is a Principal Engineer in Civil and Marine Engineering with Shell International Exploration & Production Inc.

Table of Contents

Review of Matrix Analysis. Review of Methods of Analysis In Structural Mechanics. Solution of System of Linear Equations. Iterative Solution Methods for System of Linear Equations. Conjugate Gradient Methods. Solution Methods for System of Nonlinear Equations. Eigenvalue Solution Methods. Direct Integration of Dynamic Equation of Motion. The Generalized Difference Method.

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