optimal design of a damped dynamic vibration absorber

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Optimal design of a damped dynamic vibration absorber for vibration control of structure excited by ground motion BY- SHRIKANT DHOLE GUIDED BY- M C RAY AND K RAY

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Optimal Design of a Damped Dynamic Vibration Absorber

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Page 1: Optimal Design of a Damped Dynamic Vibration Absorber

Optimal design of a damped dynamic vibration absorber for vibration control of structure excited by ground motion

BY- SHRIKANT DHOLE

GUIDED BY- M C RAY AND K RAY

Page 2: Optimal Design of a Damped Dynamic Vibration Absorber

INTRODUCTION

1 •What are dynamic vibration absorbers?

2 •Undamped dynamic vibration absorber

3 •Traditional damped dynamic vibration absorber

4 •A variant form of the damped dynamic vibration absorber

5 •Comparison

6 •Conclusion

Page 3: Optimal Design of a Damped Dynamic Vibration Absorber

What are dynamic vibration absorbers?

A machine or a system may experience

excessive vibration if it undergoes resonance. In

such cases the vibration of machine or system

can be reduced by using

a vibration absorber.

Dynamic Vibration Absorbers (DVA) are

based on the concept of attaching a secondary

mass to a primary vibrating system such that the

secondary mass dissipates the energy and thus

reduce the amplitude of vibration of the primary

system.

Page 4: Optimal Design of a Damped Dynamic Vibration Absorber

Undamped dynamic vibration absorber

Page 5: Optimal Design of a Damped Dynamic Vibration Absorber

Traditional damped dynamic vibration absorber

• Undamped vibration absorber introduces two new peaks thus the machine experiences large amplitudes as it passes through the first peak during the start up and stopping.

• Undamped absorber has poor bandwidth.• Small damping extends bandwidth.• But, ruins complete absorption of motion.• Becomes a design problem to pick the most favorable ℓ, ζ, ξ.

(optimum ratio of natural frequency (ζ) and optimum damping (ξ) )

Why damping in the absorber ?

Page 6: Optimal Design of a Damped Dynamic Vibration Absorber

Traditional damped dynamic vibration absorber

Page 7: Optimal Design of a Damped Dynamic Vibration Absorber

Traditional damped dynamic vibration absorber

Page 8: Optimal Design of a Damped Dynamic Vibration Absorber

Traditional damped dynamic vibration absorber

Page 9: Optimal Design of a Damped Dynamic Vibration Absorber

A variant form of the damped dynamic vibrationabsorber

Page 10: Optimal Design of a Damped Dynamic Vibration Absorber
Page 11: Optimal Design of a Damped Dynamic Vibration Absorber

A variant form of the damped dynamic vibrationabsorber

Page 12: Optimal Design of a Damped Dynamic Vibration Absorber
Page 13: Optimal Design of a Damped Dynamic Vibration Absorber

A variant form of the damped dynamic vibrationabsorber

Page 14: Optimal Design of a Damped Dynamic Vibration Absorber

A variant form of the damped dynamic vibrationabsorber

Page 15: Optimal Design of a Damped Dynamic Vibration Absorber
Page 16: Optimal Design of a Damped Dynamic Vibration Absorber

A variant form of the damped dynamic vibrationabsorber

Page 17: Optimal Design of a Damped Dynamic Vibration Absorber

Comparison

Page 18: Optimal Design of a Damped Dynamic Vibration Absorber

Comparison

Page 19: Optimal Design of a Damped Dynamic Vibration Absorber

Comparison

Page 20: Optimal Design of a Damped Dynamic Vibration Absorber

CONCLUSION

▪ Under the optimum tuning condition of the absorbers, it is proved analytically that the proposed absorber provide a larger suppression of resonant vibration amplitude of the primary system excited by ground motion than the traditional absorber.

▪ The comparison revealed that though model B requires a larger amount of damping than model A, the resonant vibration amplitude under the optimized condition of model B is always less than that of model A. It provides an alternative design for the traditional damped dynamic vibration absorber.

Page 21: Optimal Design of a Damped Dynamic Vibration Absorber

References

•W.O. Wong, Y.L. Cheung / Engineering Structures 30 (2008) 282–2861•Theory of vibration by Thomson2•Mechanical vibration by SS Rao3