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This book provides a relatively simple, but complete, approach to finite element (FE) theory and applications. It is written specifically for engineers and scientists who want to understand the fundamental theory of FE analysis and to learn how to analyze practical problems using FE software. The prerequisite knowledge required for the readers is a basic understanding of engineering mechanics and mathematics covered in engineering undergraduate courses. No prior knowledge of FE theory of FE software packages is assumed. Because of the complexity of finite element analysis, this book is particularly useful for young engineers, who would benefit from a practical, introductory guide on the topic. It is also suitable as a refresher and handy reference for more senior engineers. Includes a four-page section of full-color diagrams.
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An Introductory Guide to Finite Element Analysis is written specifically for engineers and scientists who want to understand the fundamental theory of finite element (FE) analysis and to learn how to analyse practical problems using FE software. Based on lecture notes compiled by the author whilst running successful continuing professional development courses on finite element methods over the past 12 years, this excellent book provides answers to the fundamental questions a newcomer to FEA, or a busy practising engineer, might want to ask without using unnecessarily complex mathematical explanations. COMPLETE CONTENTS Introduction and background Structural analysis using pinjointed elements Continuum elements (twodimensional, axisymmetric, three–dimensional elements) Energy and variational approaches Higher order quadratic elements Beam, plate, and shell elements Practical guidelines for FE applications Introduction to nonlinear FE analysis Thermal problems Examples of FE applications. This book provides the theoretical background to understanding linear finite element analysis, presents a number of examples to illustrate how practical problems can be analysed using FE software, and provides a firm foundation for readers interested in further, more advanced, non–linear applications.
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