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Practical Finite Element Simulations with SOLIDWORKS 2022

You're reading from   Practical Finite Element Simulations with SOLIDWORKS 2022 An illustrated guide to performing static analysis with SOLIDWORKS Simulation

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Product type Paperback
Published in Feb 2022
Publisher Packt
ISBN-13 9781801819923
Length 480 pages
Edition 1st Edition
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Author (1):
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Khameel B. Mustapha Khameel B. Mustapha
Author Profile Icon Khameel B. Mustapha
Khameel B. Mustapha
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Table of Contents (15) Chapters Close

Preface 1. Section 1: An Introduction to SOLIDWORKS Simulation
2. Chapter 1: Getting Started with Finite Element Simulation FREE CHAPTER 3. Chapter 2: Analyses of Bars and Trusses 4. Chapter 3: Analyses of Beams and Frames 5. Chapter 4: Analyses of Torsionally Loaded Components 6. Section 2: SOLIDWORKS Simulation with Shell and Solid Elements
7. Chapter 5: Analyses of Axisymmetric Bodies 8. Chapter 6: Analysis of Components with Solid Elements 9. Chapter 7: Analyses of Components with Mixed Elements 10. Section 3: Advanced SOLIDWORKS Simulation with Complex Material and Loading Behavior
11. Chapter 8: Simulation of Components with Composite Materials 12. Chapter 9: Simulation of Components under Thermo-Mechanical and Cyclic Loads 13. Chapter 10: A Guide to Meshing in SOLIDWORKS 14. Other Books You May Enjoy

Overview of axisymmetric body problems

A crucial aspect of engineering simulation is figuring out approximations that allow us to simplify specific problems without compromising the accuracy of our analysis. Designating certain problems as axisymmetric problems is one such approximation in the context of structural analysis.

In general, an axisymmetric body problem is characterized by two fundamental features:

  • First, it involves a component that may be generated by revolving a curve or a plane section around an axis of symmetry [1] (see the Further reading section).
  • Second, the component under question is assumed to have radially symmetric material properties, supports and loading configurations.

There are three important problems where the notion of axisymmetric considerations has contributed to the simplifications of analysis:

  • Pressurized Vessels: This includes various kinds of vessels in the form of thin-walled/thick-walled cylindrical, conical, toroidal...
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