Improving the performance of auto-parametric pendulum absorbers by means of a flexural beam

Auto-parametric pendulum absorbers perform well only in a very limited range of excitation amplitudes, above which their efficiency would be substantially degraded as a consequence of spillover effects or appearance of quasi-periodic and chaotic responses. For improving the performance against this...

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Veröffentlicht in:Journal of sound and vibration 2018-07, Vol.425, p.102-123
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description Auto-parametric pendulum absorbers perform well only in a very limited range of excitation amplitudes, above which their efficiency would be substantially degraded as a consequence of spillover effects or appearance of quasi-periodic and chaotic responses. For improving the performance against this drawback, the rigid pendulum is replaced in the present study with a low-stiffness viscoelastic beam. An additional one-to-three internal resonance between the almost non-flexural rotational and the first flexural modes of the beam is also introduced. With the aid of this internal resonance, the energy that has been transferred to the absorber due to the one-to-two internal resonance would be avoided from being transferred back to the primary system by faster dissipation of vibrations at a higher-frequency mode thereby leading to lower spillover effects. For modeling purpose, the tracking frame with the rigid-body constraint and also the third-order nonlinear beam theory are employed to account for arbitrarily large rotation angles coupled to moderately large elastic deformations. The assumed-mode method is also used to obtain discretized equations of motion. The numerical continuation of periodic solution is performed and the bifurcations with detrimental effects on the performance are determined. Various parametric studies are also conducted which show that by proper setting of the system parameters, higher efficiencies at much wider range of excitation amplitudes could be achieved.
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subjects Absorbers
Amplitudes
Auto-parametric absorber
Beam theory (structures)
Bifurcations
Deformation
Elastic deformation
Equations of motion
Excitation
Flexural pendulum
Kinetics
Mathematical models
Mechanical engineering
Numerical continuation
Numerical controls
One-to-three internal resonance
Stiffness
Vibration
Vibration simulators
Viscoelasticity
title Improving the performance of auto-parametric pendulum absorbers by means of a flexural beam
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