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On the optimization of a nonlinear vibration neutralizer

On the optimization of a nonlinear vibration neutralizer
On the optimization of a nonlinear vibration neutralizer
This paper concerns an investigation into the use of cubic nonlinearity in a vibration neutralizer to improve its effectiveness. It is assumed that the excitation frequency is well above the resonance frequency of the machine to which the neutralizer is attached, and that the machine acts as a simple mass. It is also assumed that the response of the system is predominantly at the harmonic excitation frequency of the machine.

The harmonic balance method is used to analyze the system. It is shown that the nonlinearity has the effect of shifting the resonant peak to a higher frequency away from the tuned frequency of the neutralizer so that the device is robust to mistune. In a linear neutralizer this can only be achieved by adding mass to the neutralizer, so the nonlinearity has the same effect as adding mass.

An optimum value of nonlinearity is determined. A minimum value of the damping in the neutralizer is also determined such that the response of the machine is single valued for all frequency. In this case the effect of the nonlinearity is to increase the bandwidth of the device compared to the linear neutralizer with similar mass and damping.
vibration neutralizer, nonlinear vibration, passive vibration control
0854329102
12pp
University of Southampton
Brennan, M.J.
87c7bca3-a9e5-46aa-9153-34c712355a13
Gatti, G.
8a9fe0e2-c408-4188-bf10-e93bf247205c
Kovacic, Ivana
a84bc948-5aa9-444f-8a58-12a731808a20
Brennan, M.J.
Kovacic, Ivana
Lopes, V.
Murphy, K.
Petersson, B.
Rizzi, S.
Yang, T.
Brennan, M.J.
87c7bca3-a9e5-46aa-9153-34c712355a13
Gatti, G.
8a9fe0e2-c408-4188-bf10-e93bf247205c
Kovacic, Ivana
a84bc948-5aa9-444f-8a58-12a731808a20
Brennan, M.J.
Kovacic, Ivana
Lopes, V.
Murphy, K.
Petersson, B.
Rizzi, S.
Yang, T.

Brennan, M.J., Gatti, G. and Kovacic, Ivana (2010) On the optimization of a nonlinear vibration neutralizer. Brennan, M.J., Kovacic, Ivana, Lopes, V., Murphy, K., Petersson, B., Rizzi, S. and Yang, T. (eds.) In Recent Advances Structural Dynamics: Proceedings of the X International Conference. University of Southampton. 12pp .

Record type: Conference or Workshop Item (Paper)

Abstract

This paper concerns an investigation into the use of cubic nonlinearity in a vibration neutralizer to improve its effectiveness. It is assumed that the excitation frequency is well above the resonance frequency of the machine to which the neutralizer is attached, and that the machine acts as a simple mass. It is also assumed that the response of the system is predominantly at the harmonic excitation frequency of the machine.

The harmonic balance method is used to analyze the system. It is shown that the nonlinearity has the effect of shifting the resonant peak to a higher frequency away from the tuned frequency of the neutralizer so that the device is robust to mistune. In a linear neutralizer this can only be achieved by adding mass to the neutralizer, so the nonlinearity has the same effect as adding mass.

An optimum value of nonlinearity is determined. A minimum value of the damping in the neutralizer is also determined such that the response of the machine is single valued for all frequency. In this case the effect of the nonlinearity is to increase the bandwidth of the device compared to the linear neutralizer with similar mass and damping.

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More information

Published date: July 2010
Additional Information: Paper No. 048 (Format - USB Pen Drive)
Keywords: vibration neutralizer, nonlinear vibration, passive vibration control

Identifiers

Local EPrints ID: 160677
URI: http://eprints.soton.ac.uk/id/eprint/160677
ISBN: 0854329102
PURE UUID: 6a04af70-f1f9-4263-8179-e5307208dc7a

Catalogue record

Date deposited: 20 Jul 2010 14:12
Last modified: 10 Dec 2021 18:24

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Contributors

Author: M.J. Brennan
Author: G. Gatti
Author: Ivana Kovacic
Editor: M.J. Brennan
Editor: Ivana Kovacic
Editor: V. Lopes
Editor: K. Murphy
Editor: B. Petersson
Editor: S. Rizzi
Editor: T. Yang

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