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Essentials of the finite element method : for mechanical and structural engineers

✍ Scribed by Pavlou, Dimitrios G


Publisher
Academic Press
Year
2015
Tongue
English
Leaves
484
Edition
1
Category
Library

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✦ Synopsis


Fundamental coverage, analytic mathematics, and up-to-date software applications are hard to find in a single text on the finite element method (FEM). Dimitrios Pavlou’s Essentials of the Finite Element Method: For Structural and Mechanical Engineers makes the search easier by providing a comprehensive but concise text for those new to FEM, or just in need of a refresher on the essentials.

Essentials of the Finite Element Method explains the basics of FEM, then relates these basics to a number of practical engineering applications. Specific topics covered include linear spring elements, bar elements, trusses, beams and frames, heat transfer, and structural dynamics. Throughout the text, readers are shown step-by-step detailed analyses for finite element equations development. The text also demonstrates how FEM is programmed, with examples in MATLAB, CALFEM, and ANSYS allowing readers to learn how to develop their own computer code.

Suitable for everyone from first-time BSc/MSc students to practicing mechanical/structural engineers, Essentials of the Finite Element Method presents a complete reference text for the modern engineer.

  • Provides complete and unified coverage of the fundamentals of finite element analysis
  • Covers stiffness matrices for widely used elements in mechanical and civil engineering practice
  • Offers detailed and integrated solutions of engineering examples and computer algorithms in ANSYS, CALFEM, and MATLAB

✦ Table of Contents


Content:
Front Matter,Copyright,Dedication,Preface,AcknowledgmentsEntitled to full textChapter 1 - An Overview of the Finite Element Method, Pages 1-18
Chapter 2 - Mathematical Background, Pages 19-40
Chapter 3 - Linear Spring Elements, Pages 41-55
Chapter 4 - Bar Elements and Hydraulic Networks, Pages 57-79
Chapter 5 - Trusses, Pages 81-133
Chapter 6 - Beams, Pages 135-212
Chapter 7 - Frames, Pages 213-278
Chapter 8 - The Principle of Minimum Potential Energy for One-Dimensional Elements, Pages 279-288
Chapter 9 - From β€œIsotropic” to β€œOrthotropic” Plane Elements: Elasticity Equations for Two-Dimensional Solids, Pages 289-309
Chapter 10 - The Principle of Minimum Potential Energy for Two-Dimensional and Three-Dimensional Elements, Pages 311-371
Chapter 11 - Structural Dynamics, Pages 373-412
Chapter 12 - Heat Transfer, Pages 413-477
Index, Pages 479-484


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