Nonlinear dynamic characteristics of SMA gripper under bounded noise

A kind of constitutive model of SMA is proposed in this paper, and the nonlinear dynamic response of a SMA gripper under bounded noise is studied. The harmonic driving signals and the random disturbance made up of bounded noise. The dynamic model of the system is established by Hamilton principle. T...

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Published inE3S Web of Conferences Vol. 83; p. 1010
Main Authors Li, Xin-Miao, Zhu, Zhi-Wen, Zhang, Qing-Xin
Format Journal Article Conference Proceeding
LanguageEnglish
Published Les Ulis EDP Sciences 01.01.2019
Subjects
Constitutive models
Dynamic characteristics
Dynamic models
Dynamic response
Dynamical systems
Hamilton's principle
Noise
Noise (mathematics)
Nonlinear dynamics
Nonlinear response
Stochastic resonance
Stochasticity
Vibration
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Abstract A kind of constitutive model of SMA is proposed in this paper, and the nonlinear dynamic response of a SMA gripper under bounded noise is studied. The harmonic driving signals and the random disturbance made up of bounded noise. The dynamic model of the system is established by Hamilton principle. The numerical and experimental results show that there is stochastic resonance in the system; the system’s vibration amplitude reaches the most when the outside excitation is moderate.
AbstractList A kind of constitutive model of SMA is proposed in this paper, and the nonlinear dynamic response of a SMA gripper under bounded noise is studied. The harmonic driving signals and the random disturbance made up of bounded noise. The dynamic model of the system is established by Hamilton principle. The numerical and experimental results show that there is stochastic resonance in the system; the system’s vibration amplitude reaches the most when the outside excitation is moderate.
Author Zhang, Qing-Xin
Li, Xin-Miao
Zhu, Zhi-Wen
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StartPage 1010
SubjectTerms Constitutive models
Dynamic characteristics
Dynamic models
Dynamic response
Dynamical systems
Hamilton's principle
Noise
Noise (mathematics)
Nonlinear dynamics
Nonlinear response
Stochastic resonance
Stochasticity
Vibration
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