Vibration of Continuous Systems
Vibration of Continuous Systems
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DOI：
10.1002/9781119424284
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发表时间：
2019-03
期刊：
影响因子：
2
通讯作者：
Singiresu S. Rao
中科院分区：
文献类型：
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作者：
Singiresu S. Rao
序言。符号.第1章导言：基本概念和术语。第2章.离散系统的振动：简要回顾。第3章方程的推导：平衡法。第4章.方程的推导：变分法。第5章.方程推导：积分方程法。第6章求解方法：特征值和模态分析法。第7章.求解方法：积分变换法。第8章弦的横向振动第9章杆的纵向振动第10章轴的扭转振动。第11章梁的横向振动第12章圆环和曲梁的振动。第十三章膜的振动第14章板的横向振动第15章壳体振动。第16章一夜情弹性波传播第17章一夜情近似分析方法a.弹性力学的基本方程B。拉普拉斯和傅立叶变换。指数.
Preface. Symbols. Chapter 1. Introduction: Basic Concepts and Terminology. Chapter 2. Vibration of Discrete Systems: Brief Review. Chapter 3. Derivation of Equations: Equilibrium Approach. Chapter 4. Derivation of Equations: Variation Approach. Chapter 5. Derivation of Equations: Integral Equation Approach. Chapter 6. Solution Procedure: Eigenvalue and Modal Analysis Approach. Chapter 7. Solution Procedure: Integral Transform Methods. Chapter 8. Transverse Vibration of Strings. Chapter 9. Longitudinal Vibration of Bars. Chapter 10. Torsional Vibration of Shafts. Chapter 11. Transverse Vibration of Beams. Chapter 12. Vibration of Circular Rings and Curved Beams. Chapter 13.Vibration of Membranes. Chapter 14. Transverse Vibration of Plates. Chapter 15. Vibration of Shells. Chapter 16. Elastic Wave Propagation. Chapter 17. Approximate Analytical Methods. A. Basic Equations of Elasticity. B. Laplace and Fourier Transforms. Index.