Introduction Vibration Control
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1 Vibration Control Topics: Introduction to Vibration Control Methods of Vibration Control Vibration Isolation Rigidly Coupled Viscous Damper Elastically Coupled Viscous Damper Undamped Vibration Absorber Forced Damped Vibration Absorber 1
2 Introduction Vibration Control There are numerous Sources of Vibration in an Industrial Environment Presence of Vibration leads to Excessive wear of bearings, Formation of cracks, Loosening of fasteners, Structural and mechanical failures, Frequent and costly maintenance of machines, Electronic malfunctions Exposure of Humans leads to Pain, Discomfort and Reduced efficiency. Hence it is necessary to eliminate or reduce vibration 2
3 Methods of Vibration Control Avoid Resonance Balancing / Control of Excitation Forces Adequate Damping Vibration Isolation Vibration Absorber 3
4 Vibration Control Topics: Introduction to Vibration Control Methods of Vibration Control Vibration Isolation Rigidly Coupled Viscous Damper Elastically Coupled Viscous Damper Undamped Vibration Absorber Forced Damped Vibration Absorber 4
5 Vibration Isolation Isolating the structures from vibration is very important Accuracy of the machines Comfort levels of the passengers Transmission of vibrations to other nearby equipment Sound Generated due to the vibration is to be in limits Vibration of the buildings due to the equipment present in them 5
6 Vibration Isolation Vibration Isolation with Rigidly Coupled Viscous Damper Periodic Force Transmitted Force F = sinωt Phase Lag Phase Angle α = 2ξ r 3 tan r + 2 ( ξr) 2 Transmissibility 6
7 Vibration Isolation Vibration Isolation with Elastically Coupled Viscous Damper Force Transmitted To Ground Transmissibility Phase Lag 7
8 Vibration Isolation Vibration Isolation with Elastically Coupled Viscous Damper 8
9 Vibration Control Topics: Introduction to Vibration Control Methods of Vibration Control Vibration Isolation Rigidly Coupled Viscous Damper Elastically Coupled Viscous Damper Undamped Vibration Absorber Forced Damped Vibration Absorber 9
10 Undamped Vibration Absorber The ratio of amplitudes is given by Let, and mass ratio, then ` We note that X=0 at w=p k Design the system such that 1 m1 k = m = μ Then amplitude of vibration of absorber becomes 10
11 Undamped Vibration Absorber It is to be observed that, the vibration of main mass becomes zero at the k1 m1 condition = = k m μ This means that the absorber system absorbs all the energy of the parent system Hence it is called Dynamic Absorber The frequency of the combined system is And the 2 natural frequencies are 11
12 Undamped Vibration Absorber Natural Frequency variation of dynamically absorbed system 12
13 Undamped Vibration Absorber Frequency response of both the masses 13
14 Undamped Vibration Absorber Practical implementation of dynamic vibration absorber A beam attached with cantilevers with tunable masses Tuned absorber system, because the position of mass on the cantilever beam can be changed 14
15 Vibration Control Topics: Introduction to Vibration Control Methods of Vibration Control Vibration Isolation Rigidly Coupled Viscous Damper Elastically Coupled Viscous Damper Undamped Vibration Absorber Forced Damped Vibration Absorber 15
16 Forced Damped Vibration Absorber A forced damped absorber configuration is given below. The equations of motion are given by Defining the system properties 16
17 Forced Damped Vibration Absorber The solution of X gives For damping value at 0 the equation reduces to previous undraped case and at infinity both masses got locked together and become rigid 17
18 Forced Damped Vibration Absorber Solving the above equation, we get All Curves with different Damping pass through points P and Q Hence it is possible to find the optimum Damping value 18
19 Forced Damped Vibration Absorber The optimum damping value is given by Which is obtained by differentiating equation with rf Thus the frequency response of a tuned absorber is given 19
20 Assignment 1 20
21 Assignment
22 Assignment 4 22
23 Acknowledgements Contents for some of the slides of the presentation have been taken from the book Introductory course on Theory and practice of Mechanical Vibrations by J S Rao and K Gupta, New Age Publishers 23
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