Theory of vibration with applications
著者
書誌事項
Theory of vibration with applications
Prentice Hall , Chapman & Hall, c1993
4th ed
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注記
System requirements for computer disk: IBM XT, AT, or compatible with math coprocessor; 640K RAM
Includes index
内容説明・目次
- 巻冊次
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ISBN 9780139153235
内容説明
A thorough treatment of vibration theory and its engineering applications -- from simple single degree of freedom systems to multidegree of freedom systems.
目次
The SI System of Units. 1. Oscillatory Motion. 2. Free Vibration. 3. Harmonically Excited Vibration. 4. Transient Vibration. 5. Systems with Two or More Degrees of Freedom. 6. Properties of Vibrating Systems. 7. Lagrange's Equation. 8. Computational Methods. 9. Vibration of Continuous Systems. 10. Introduction to the Finite Element Method. 11. Mode-Summation Procedures for Continuous Systems. 12. Classical Methods. 13. Random Vibrations. 14. Nonlinear Vibrations. Index. Appendices.
- 巻冊次
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ISBN 9780412546204
内容説明
This is a thorough treatment of vibration theory and its engineering applications - from simple single degree of freedom systems to multidegree of freedom systems. It focuses on the physical aspects of the mathematical concepts necessary to describe vibration phenomena and provides many example applications to typical problems faced by practising engineers. The new edition adds a chapter on computer methods with an accompanying disk containing four basic FORTRAN programs and problems. It includes a section on suspension bridges to illustrate the application of the continuous systems theory to simplified models for the calculation of natural frequencies. The section on generalized force proportional to displacement has been expanded to include a detailed computation of rotating helicopter blades. The text now covers the method of assumed modes and provides an example of static condensation for pinned joints.
目次
Preface. The SI System of Units. 1. Oscillatory Motion. 2. Free Vibration. 3. Harmonically Excited Vibration. 4. Transient Vibration. 5. Systems with Two or More Degrees of Freedom. 6. Properties of Vibrating Systems. 7. Lagrange's Equation. 8. Computational Methods. 9. Vibration of Continuous Systems. 10. Introduction to the Finite Element Method. 11. Mode-Summation Procedures for Continuous Systems. 12. Classical Methods. 13. Random Vibrations. 14. Nonlinear Vibrations. Appendices: A: Specifications of Vibration Bounds. B: Introduction to Laplace Transformation. C: Determinants and Matrices. D: Normal Modes of Uniform Beams. E: Langrange's Equation. F: Computer Programs. Answers to Selected Problems. Index.
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