
Principles of Vibration
Benson H. Tongue(Author)
Oxford University Press Inc
2nd Edition
Published on 31. January 2002
Book
Hardback
528 pages
978-0-19-514246-4 (ISBN)
Description
Principles of Vibration covers the standard principles of vibration for mechanical and civil engineering. This second edition includes more exercises and examples plus a unique chapter on real-life approaches to vibration problems.
Reviews / Votes
"A good reference book."--Michael Flores, Cypress College |k NoMore details
Edition
2nd Revised edition
Language
English
Place of publication
New York
United States
Target group
College/higher education
Edition type
Revised edition
Illustrations
numerous figures
Dimensions
Height: 193 mm
Width: 239 mm
Thickness: 33 mm
Weight
1060 gr
ISBN-13
978-0-19-514246-4 (9780195142464)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
Schweitzer Classification
Other editions
Previous edition
Benson H. Tongue
Principles of Vibration
Book
04/1996
Oxford University Press Inc
€39.67
Article exhausted; check for reprint
Person
Author
Professor in the Department of Mechanical EngineeringProfessor in the Department of Mechanical Engineering, University of California, Berkeley
Content
Chapter 1. Free Vibration of Single-Degree-of-Freedom Systems
1.1: Introduction
1.2: Translational Vibrations--Undamped
1.3: Rotational Vibrations and Linearization
1.4: Viscous Damping
1.5: Lagrange's Equations
1.6: Homework Problems
Chapter 2. Forced Vibration of Single-Degree-of-Freedom System
2.1: Introduction
2.2: Seismic Excitation--Step Input
2.3:
2.4: Direct Force Excitation
2.5: Transfer Functions
2.6: Viscous Damping
2.7: Complex Representations
2.8: Damped Seismic Motion
2.9: Rotating Imbalance
2.10: Identification of Damping and Natural Frequency
2.11: Other Types of Damping
2.12: Accelerometers and Seismometers
2.13: Homework Problems
Chapter 3. Nonsinusoidal Excitations
3.1: Introduction
3.2: Fourier Series Analysis
3.3: Forced Response via the Convolution Integral
3.4: Shock Response
3.5: Homework Problems
Chapter 4. Vibrations Involving More Than One Degree of Freedom
4.1: Introduction
4.2: Free Response--Undamped System
4.3: Forced Response
4.4: Vibration Absorbers without Damping
4.5: Real Behavior of a Vibration Absorber
4.6: Zeros in a Forced Response
4.7: Putting Problems into Normal Form
4.8: Orthogonality of System Eigenvectors
4.9: More on Normal Forms
4.10: Linear Damping
4.11: Comparison of Damped Eigensolutions
4.12: Forced Response of Damped Systems
4.13: Symmetry of Mass and Stiffness Matrices
4.14: Repeated Frequencies and Zero Frequencies
4.15: Influence Coefficients
4.16: Homework Problems
Chapter 5. Distributed Systems
5.1: Introduction
5.2: Free Vibration of a Bar (Rod, String, etc.)
5.3: Free Vibration of a Beam
5.4: Continuous Systems--Forced Vibration
5.5: Orthogonality of Eigenfunctions
5.6: Homework Problems
Chapter 6. Approximate Solutions Methods
6.1: Introduction
6.2: Lumped Approximations
6.3: Rayleigh's Quotient
6.4: Rayleigh-Ritz Method: Discrete Systems
6.5: Rayleigh-Ritz Method: Continuous Problems
6.6: Assumed Modes Method
6.7: Homework Problems
Chapter 7. Seat-of-the-Pants Engineering
7.1: Introduction
7.2: Getting Approximate Results
7.3: Limiting Cases
7.4: Verifying Your Analysis
7.5: Homework Problems
Chapter 8. Experimental Methods and Real World Behavior
8.1: Introduction
8.2: Signal Descriptions
8.3: Fourier Transform Analysis
8.4: Spectral Analyses
8.5: Noise
8.6: Sensors and Actuators
8.7: Nonlinear Effects
8.8: Homework Problems
Appendix A. Four Continuous Systems
Appendix B. Lumped Spring Constants
Appendix C. Assorted Material Constants
Appendix D. Elementary Matrix Relations
References
Selected Readings
Answers to Selected Problems
Index
1.1: Introduction
1.2: Translational Vibrations--Undamped
1.3: Rotational Vibrations and Linearization
1.4: Viscous Damping
1.5: Lagrange's Equations
1.6: Homework Problems
Chapter 2. Forced Vibration of Single-Degree-of-Freedom System
2.1: Introduction
2.2: Seismic Excitation--Step Input
2.3:
2.4: Direct Force Excitation
2.5: Transfer Functions
2.6: Viscous Damping
2.7: Complex Representations
2.8: Damped Seismic Motion
2.9: Rotating Imbalance
2.10: Identification of Damping and Natural Frequency
2.11: Other Types of Damping
2.12: Accelerometers and Seismometers
2.13: Homework Problems
Chapter 3. Nonsinusoidal Excitations
3.1: Introduction
3.2: Fourier Series Analysis
3.3: Forced Response via the Convolution Integral
3.4: Shock Response
3.5: Homework Problems
Chapter 4. Vibrations Involving More Than One Degree of Freedom
4.1: Introduction
4.2: Free Response--Undamped System
4.3: Forced Response
4.4: Vibration Absorbers without Damping
4.5: Real Behavior of a Vibration Absorber
4.6: Zeros in a Forced Response
4.7: Putting Problems into Normal Form
4.8: Orthogonality of System Eigenvectors
4.9: More on Normal Forms
4.10: Linear Damping
4.11: Comparison of Damped Eigensolutions
4.12: Forced Response of Damped Systems
4.13: Symmetry of Mass and Stiffness Matrices
4.14: Repeated Frequencies and Zero Frequencies
4.15: Influence Coefficients
4.16: Homework Problems
Chapter 5. Distributed Systems
5.1: Introduction
5.2: Free Vibration of a Bar (Rod, String, etc.)
5.3: Free Vibration of a Beam
5.4: Continuous Systems--Forced Vibration
5.5: Orthogonality of Eigenfunctions
5.6: Homework Problems
Chapter 6. Approximate Solutions Methods
6.1: Introduction
6.2: Lumped Approximations
6.3: Rayleigh's Quotient
6.4: Rayleigh-Ritz Method: Discrete Systems
6.5: Rayleigh-Ritz Method: Continuous Problems
6.6: Assumed Modes Method
6.7: Homework Problems
Chapter 7. Seat-of-the-Pants Engineering
7.1: Introduction
7.2: Getting Approximate Results
7.3: Limiting Cases
7.4: Verifying Your Analysis
7.5: Homework Problems
Chapter 8. Experimental Methods and Real World Behavior
8.1: Introduction
8.2: Signal Descriptions
8.3: Fourier Transform Analysis
8.4: Spectral Analyses
8.5: Noise
8.6: Sensors and Actuators
8.7: Nonlinear Effects
8.8: Homework Problems
Appendix A. Four Continuous Systems
Appendix B. Lumped Spring Constants
Appendix C. Assorted Material Constants
Appendix D. Elementary Matrix Relations
References
Selected Readings
Answers to Selected Problems
Index