Engineering vibration analysis with application to control systems
Most machines and structures are required to operate with low levels of vibration as smooth running leads to reduced stresses and fatigue and little noise. This book provides a thorough explanation of the principles and methods used to analyse the vibrations of engineering systems, combined with a description of how these techniques and results can be applied to the study of control system dynamics. Numerous worked examples are included, as well as problems with worked solutions, and particular…
Read More ↓Title Statements
- Full title :Engineering vibration analysis with application to control systems / C.F. Beards.
Summary
Most machines and structures are required to operate with low levels of vibration as smooth running leads to reduced stresses and fatigue and little noise. This book provides a thorough explanation of the principles and methods used to analyse the vibrations of engineering systems, combined with a description of how these techniques and results can be applied to the study of control system dynamics. Numerous worked examples are included, as well as problems with worked solutions, and particular attention is paid to the mathematical modelling of dynamic systems and the derivation of the equations of motion. All engineers, practising and student, should have a good understanding of the methods of analysis available for predicting the vibration response of a system and how it can be modified to produce acceptable results. This text provides an invaluable insight into both.
Read More ↓Edition Statements
- Publication Date:©1996.
Publication Statements
- Publisher(s):Halsted Press
- Place of Publication:New York
- Language:eng
- Publication Date:©1996.
The Physical Object
- Description:1 online resource (xviii, 426 pages) : : illustrations
Edition Identifiers
- ISBN:9780340631836, 034063183X, 0470235594, 9780470235591, 9780080523651, 008052365X
- oclc:ocn162577761
- LC Classification:TA355
- Dewey Decimal:620.3
Table of Contents
General notation * Introduction * The vibrations of systems having one degree of freedom * The vibrations of systems having more than one degree of freedom * The vibrations of systems with mass and elasticity * Automatic control systems * Problems * Answers and solutions to selected problems * Bibliography * Index.
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