An Introduction to the Finite Element Method with the Variational Approach, 9780443333897
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An Introduction to the Finite Element Method with the Variational Approach

$566.58

  • Paperback

    850 pages

  • Release Date

    1 February 2026

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Summary

Finite Element Method: A Variational Approach

An Introduction to the Finite Element Method with the Variational Approach offers a comprehensive solution to the gaps often found in introductory texts on the Finite Element Method (FEM). The book provides a thorough introduction to the fundamental principles of linear and time-independent FEM within the variational framework.

It meticulously covers the derivation of 1-D FEM equations based on variational functionals, encompassi…

Book Details

ISBN-13:9780443333897
ISBN-10:0443333890
Author:Prakash Mahadeo Dixit, Sachin Singh Gautam
Publisher:Elsevier Science Publishing Co Inc
Imprint:Academic Press Inc
Format:Paperback
Number of Pages:850
Release Date:1 February 2026
Weight:0g
Dimensions:235mm x 191mm
About The Author

Prakash Mahadeo Dixit

Prof. Prakash Mahadeo Dixit earned a BTech in Aeronautical Engineering from the Indian Institute of Technology Kharagpur in 1974 and a PhD in Mechanics from the University of Minnesota, USA, in 1979. His teaching journey began as a Lecturer in Aerospace Engineering at IIT Kharagpur in 1980 and ended as a Professor in Mechanical Engineering at IIT Kanpur in 2018. His research work is in the areas of metal forming processes, ductile fracture and damage mechanics, contact-impact problems and dynamic, large deformation, damage-coupled, thermo-elasto-plastic, contact finite element formulation.

Dr. Sachin Singh Gautam is an Associate Professor in Mechanical Engineering at the Indian Institute of Technology Guwahati, specializing in computational mechanics. He completed his Ph.D. from IIT Kanpur in 2010 and worked as a post-doctoral fellow in AICES, RWTH Aachen University, Germany till 2013 before joining his current position. His research encompasses isogeometric analysis, contact-impact problems, GPU computing, and machine learning’s application in finite elements.

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