Resonance, Parameter Estimation, and Modal Interactions in a Strongly Nonlinear Benchtop Oscillator
We study the vibrations of a strongly nonlinear, electromechanically forced, benchtop experimental oscillator. We consciously avoid first-principles derivations of the governing equations, with an eye towards more complex practical applications where such derivations are difficult. Instead, we spend...
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Published in | Nonlinear dynamics Vol. 40; no. 2; pp. 149 - 167 |
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Main Authors | , |
Format | Journal Article |
Language | English |
Published |
Dordrecht
Springer Nature B.V
01.04.2005
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Subjects | |
Online Access | Get full text |
ISSN | 0924-090X 1573-269X |
DOI | 10.1007/s11071-005-4228-3 |
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Abstract | We study the vibrations of a strongly nonlinear, electromechanically forced, benchtop experimental oscillator. We consciously avoid first-principles derivations of the governing equations, with an eye towards more complex practical applications where such derivations are difficult. Instead, we spend our effort in using simple insights from the subject of nonlinear oscillations to develop a quantitatively accurate model for the single-mode resonant behavior of our oscillator. In particular, we assume an SDOF model for the oscillator; and develop a structure for, and estimate the parameters of, this model. We validate the model thus obtained against experimental free and forced vibration data. We find that, although the qualitative dynamics is simple, some effort in the modeling is needed to quantitatively capture the dynamic response well. We also briefly study the higher dimensional dynamics of the oscillator, and present some experimental results showing modal interactions through a 0:1 internal resonance, which has been studied elsewhere. The novelty here lies in the strong nonlinearity of the slow mode. |
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AbstractList | We study the vibrations of a strongly nonlinear, electromechanically forced, benchtop experimental oscillator. We consciously avoid first-principles derivations of the governing equations, with an eye towards more complex practical applications where such derivations are difficult. Instead, we spend our effort in using simple insights from the subject of nonlinear oscillations to develop a quantitatively accurate model for the single-mode resonant behavior of our oscillator. In particular, we assume an SDOF model for the oscillator; and develop a structure for, and estimate the parameters of, this model. We validate the model thus obtained against experimental free and forced vibration data. We find that, although the qualitative dynamics is simple, some effort in the modeling is needed to quantitatively capture the dynamic response well. We also briefly study the higher dimensional dynamics of the oscillator, and present some experimental results showing modal interactions through a 0:1 internal resonance, which has been studied elsewhere. The novelty here lies in the strong nonlinearity of the slow mode. |
Author | Nandakumar, K. Chatterjee, Anindya |
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Cites_doi | 10.2514/3.21243 10.1016/S0020-7683(99)00197-3 10.1016/0022-460X(77)90501-6 10.1023/A:1008383603257 10.1006/jsvi.2001.3694 10.1115/1.3423075 10.1023/A:1022072808880 10.1006/jsvi.1995.0014 10.1007/BF00045049 10.1115/1.2919404 10.1006/jsvi.1995.0013 10.1007/BF00053708 10.1177/107754639500100108 10.1142/S0218127493000301 10.1115/1.2889756 10.1115/1.2838662 10.1016/0022-460X(79)90520-0 10.1115/1.1540638 10.1115/1.2930413 10.1016/0020-7462(89)90003-6 10.1080/03601217808907348 10.1016/0020-7462(78)90032-X 10.1115/1.2893867 10.1080/03601217808907349 10.1006/jsvi.1994.1268 10.1115/1.2787304 10.1115/1.3424490 10.1115/1.3591786 |
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SubjectTerms | Dynamic response First principles Forced vibration Mathematical models Nonlinearity Parameter estimation Qualitative analysis |
Title | Resonance, Parameter Estimation, and Modal Interactions in a Strongly Nonlinear Benchtop Oscillator |
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