Product details:

ISBN13:9781032346298
ISBN10:1032346299
Binding:Hardback
No. of pages:772 pages
Size:234x156 mm
Weight:1590 g
Language:English
Illustrations: 423 Illustrations, black & white; 423 Line drawings, black & white; 56 Tables, black & white
698
Category:

Introduction to Finite Element Analysis for Engineers

 
Edition number: 2
Publisher: CRC Press
Date of Publication:
 
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GBP 150.00
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Short description:

Now in its second edition, Introduction to Finite Element Analysis for Engineers is an essential introduction to FEA as a method to solve differential equations. With a large number of practical examples, and focusing on both solid mechanics and fluid mechanics, it includes problems for both applications.

Long description:

Now in its second edition, Introduction to Finite Element Analysis for Engineers is an essential introduction to FEA as a method to solve differential equations. With many practical examples focusing on both solid mechanics and fluid mechanics, it includes problems for both applications.


Using a structure of classes of differential equations, the book also includes MATLAB? codes and aims to build a comprehensive understanding of FEA and its applications in modern engineering. New chapters present finite-element models of a system of partial differential equations in two or more independent variables typified by problems in theory of elasticity and plates. Chapter ten presents the finite element method for a nonlinear Mindlin-Reissner plate, and panel flutter is included as a typical example of fluid-structure interactions. The book demonstrates the power and versatility of FEA as a tool with a large number of examples of practical engineering problems. These problems range from those which can be solved without a computer, to those requiring MATLAB? or Python.


With applications in civil, mechanical, aerospace, and biomedical engineering, the textbook is ideal for senior undergraduate and first-year graduate students and also aligns with mathematics courses.

Table of Contents:
1. Introduction
2. Second-Order Ordinary Differential Equations
3. Fourth-Order Ordinary Differential Equations
4. Elliptic Equations: Equilibrium in Two-Dimensions
5. Parabolic Equations: Time-Dependent Diffusion
6. Hyperbolic Equations: Waves and Vibrations Problems
7. Differential Eigenvalue Problems
8. Plane Elasticity
9. Kirchho-Love and Mindlin-Reissner Plates
10. Nonlinear Mindlin-Reissner Plate and Applications