Mechanical Vibrations SI Units 6th edition by Singiresu Rao 9781292178608 013436130X

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ISBN 10: 013436130X
ISBN 13: 9781292178608 
Author: Singiresu S. Rao

Retaining the style of previous editions, this Sixth Edition of Mechanical Vibrations effectively presents theory, computational aspects, and applications of vibration, introducing undergraduate engineering students to the subject of vibration engineering in as simple a manner as possible. Emphasising computer techniques of analysis, Mechanical Vibrations thoroughly explains the fundamentals of vibration analysis, building on the understanding achieved by students in previous undergraduate mechanics courses. Related concepts are discussed, and real-life applications, examples, problems, and illustrations related to vibration analysis enhance comprehension of all concepts and material. In the Sixth Edition, several additions and revisions have been made—including new examples, problems, and illustrations—with the goal of making coverage of concepts both more comprehensive and easier to follow.

Mechanical Vibrations SI Units 6th Table of contents:

Chapter 1: Fundamentals of Vibration p. 32
1.1 Preliminary Remarks p. 33
1.2.1 Origins of the Study of Vibration p. 34
1.2.2 From Galileo to Rayleigh p. 36
1.2.3 Recent Contributions p. 39
1.3 Importance of the Study of Vibration p. 41
1.3.1 Conversion of Vibrations to Sound by the Human Ear p. 43
1.4.2 Elementary Parts of Vibrating Systems p. 46
1.4.3 Number of Degrees of Freedom p. 47
1.5.1 Free and Forced Vibration p. 49
1.5.4 Deterministic and Random Vibration p. 50
1.6 Vibration Analysis Procedure p. 51
1.7 Spring Elements p. 55
1.7.1 Nonlinear Springs p. 56
1.7.2 Linearization of a Nonlinear Spring p. 58
1.7.3 Spring Constants of Elastic Elements p. 60
1.7.4 Combination of Springs p. 63
1.7.5 Spring Constant Associated with the Restoring Force due to Gravity p. 71
1.8 Mass or Inertia Elements p. 72
1.8.1 Combination of Masses p. 73
1.9 Damping Elements p. 77
1.9.1 Construction of Viscous Dampers p. 78
1.9.3 Combination of Dampers p. 84
1.10 Harmonic Motion p. 86
1.10.1 Vectorial Representation of Harmonic Motion p. 88
1.10.2 Complex-Number Representation of Harmonic Motion p. 89
1.10.4 Operations on Harmonic Functions p. 90
1.10.5 Definitions and Terminology p. 93
1.11.1 Fourier Series Expansion p. 96
1.11.2 Complex Fourier Series p. 98
1.11.3 Frequency Spectrum p. 99
1.11.4 Time- and Frequency-Domain Representations p. 100
1.11.5 Even and Odd Functions p. 101
1.11.6 Half-Range Expansions p. 103
1.11.7 Numerical Computation of Coefficients p. 104
1.12 Examples Using MATLAB p. 108
1.13 Vibration Literature p. 112
References p. 113
Review Questions p. 115
Problems p. 119
Design Projects p. 152

Chapter 2: Free Vibration of Single-Degree-of-Freedom Systems p. 156
2.1 Introduction p. 158
2.2.1 Equation of Motion Using Newton’s Second Law of Motion p. 161
2.2.2 Equation of Motion Using Other Methods p. 162

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