Linear and nonlinear rotordynamics : a modern treatment with applications
著者
書誌事項
Linear and nonlinear rotordynamics : a modern treatment with applications
（Wiley series in nonlinear science）
Wiley, c2001
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注記
Includes bibliographical references (p. 315-322) and index
"A Wiley-Interscience publication"
内容説明・目次
内容説明
Broad coverage of rotordynamics with an emphasis on understanding and solving vibration problems Rotating parts are among the most common elements in modern mechanical systems and often become the main source of problematic vibrations in machinery. This volume offers wide-ranging coverage of fundamental rotordynamics in order to provide engineers with the necessary knowledge to eliminate various vibration problems. Authors Yamamoto and Ishida provide classification of rotating shaft systems and general coverage of key ideas common to all branches of rotordynamics, such as critical speed, gyroscopic movement, whirling motion, and frequency diagrams. They also provide state-of-the art analysis of dynamical problems not treated in most other books on the subject, such as nonlinear rotordynamics, self-excited vibration, nonstationary vibration, and flow-induced oscillations. Nonlinear resonances are discussed in detail, as well as methods for shaft stability and various theoretical derivations and computational methods for analyzing rotors to determine and correct vibrations.
Linear and Nonlinear Rotordynamics is a professional engineer's complete resource for dealing with vibration in rotordynamical systems.
目次
- Foreword
- Preface
- Introduction
- Vibrations of Massless Shafts with Rigid Disks
- Vibrations of a Continuous Rotor
- Vibrations of an Asymmetrical Shaft and an Asymmetrical Rotor
- Nonlinear Vibrations
- Self-Excited Vibrations Due to Internal Damping
- Nonstationary Vibrations During Passage Through Critical Speeds
- Vibrations Due to Mechanical Elements
- Flow-Induced Vibrations
- Finite Element Method
- Transfer Matrix Method
- Measurement and Signal Processing
- Appendix A: Moment of Inertia and Equations of Motion
- Appendix B: Stability Above the Major Critical Speed
- Appendix C: Deriviation of Equations of Motion of a 4DOF Rotor System by Lagrange's Equations
- Appendix D: Asymmetrical Shaft and Asymmetrical Rotor with Four Degrees of Freedom
- Appendix E: Transformation of Equations of Motion to Normal Coordinates: 4DOF Rotor System
- Appendix F: Routh-Hurwitz Criteria for Complex Expression
- Appendix G: FFT Program
- Bibliography
- Index.
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