2020
DOI: 10.1016/j.ymssp.2019.106383
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Elimination of multimode resonances of composite plate by inertial nonlinear energy sinks

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Cited by 115 publications
(20 citation statements)
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“…And the smaller the damping of the main linear system was, the better the vibration suppression effect after the reasonable design of the NES was. Chen et al 85 used inert gas to realize the NES function, where the additional mass of the NES was very small and the energy of the primary system could be rapidly attenuated to realize resonance attenuation in high-order and low-order modes of structure. Smith 86 also studied the inert gas NES.…”
Section: Mass Stiffness and Damping Of The Nesmentioning
confidence: 99%
“…And the smaller the damping of the main linear system was, the better the vibration suppression effect after the reasonable design of the NES was. Chen et al 85 used inert gas to realize the NES function, where the additional mass of the NES was very small and the energy of the primary system could be rapidly attenuated to realize resonance attenuation in high-order and low-order modes of structure. Smith 86 also studied the inert gas NES.…”
Section: Mass Stiffness and Damping Of The Nesmentioning
confidence: 99%
“…With the development of dynamical theory and design methods, NES has been considering in a growing number of engineering applications. Existing research shows that the vibrations of engine crankshaft [39] , rotor system [40] , hypersonic wing [41] , whole spacecraft [42] , fluid conveying pipes [43][44] , and composite laminated plate [45] can be effectively suppressed by NES. NES is used to integrate with a viscoelastic isolation system [46] to improve its performance and a piezoelectric device [47] to realize vibration reduction and broad-band energy harvest simultaneously.…”
Section: Introductionmentioning
confidence: 99%
“…The partial differential governing equations with axial excitation of the vibrating microgyroscope are derived via the extended Hamilton's principle in both drive and sense directions. Then the Galerkin technique is used to truncate the partial differential governing equations to ordinary differential equations [45]. The frequency/force amplitude response curves of the vibrating beam micro-gyroscope are studied by utilizing the multi-scale method and numerical continuation technique.…”
Section: Introductionmentioning
confidence: 99%