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This book is focused on the introduction of the finite difference method based on the classical one-dimensional structural members, i.e., rods/bars and beams. It is the goal to provide a first introduction to the manifold aspects of the finite difference method and to enable the reader to get a methodical understanding of important subject areas in structural mechanics. The reader learns to understand the assumptions and derivations of different structural members. Furthermore, she/he learns to critically evaluate possibilities and limitations of the finite difference method. Additional comprehensive mathematical descriptions, which solely result from advanced illustrations for two- or three-dimensional problems, are omitted. Hence, the mathematical description largely remains simple and clear.
- Introduces the finite difference method base on one-dimensional structural members, i.e. rods/bars and beams
- Offers methodical understanding of important subject areas in structural mechanics
- Explains the mathematical description simple and clear
Table of Contents
1 Idea and Derivation of the Method 1
- 1 Supplementary Problems 9
References 9
2 Investigation of Rods in the Elastic Range 11 - 1 The Basics of a Rod 11
- 2 Constant Material and Geometry Parameters 13
- 3 Varying Material and Geometry Parameters 18
- 4 Solved Problems 26
- 5 Supplementary Problems 33
References 35
3 Investigation of Euler–Bernoulli Beams in the Elastic Range 37 - 1 The Basics of an Euler–Bernoulli Beam 37
- 2 Constant Material and Geometry Parameters 41
- 3 Varying Material and Geometry Parameters 43
- 4 Solved Problems 45
- 5 Supplementary Problems 80
References 87
4 Investigation of Timoshenko Beams in the Elastic Range 89 - 1 The Basics of a Timoshenko Beam 89
- 2 Approximation of the Differential Equations 94
- 3 Supplementary Problems 99
References 101
5 Consideration of Euler–Bernoulli Beams with Plastic Material Behavior 103 - 1 Basics of the Layered Approach 103
- 2 Supplementary Problems 112
References 113
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