TUNABLE NONLINEAR META-PLATE WITH NON-SMOOTH OSCILLATORS FOR BROADBAND VIBRATION SUPPRESSION

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Abstract

A novel tunable nonlinear meta-plate with periodically distributed non-smooth nonlinear oscillators (NNOs) is proposed for broadband vibration suppression, whose tunability for non-smooth stiffness can be achieved by adjusting the clearance size. The governing equations of the nonlinear meta-plate integrated with NNOs are derived using the Hamilton principle. The numerical simulation results show that the tunable-nonlinear-bandgap characteristic of the proposed metastructure can be achieved by modulating the clearance size and the nonlinear stiffness of the NNOs. In particular, a nonlinear bandgap possessing substantial amplitude reduction can be observed, which makes the nonlinear meta-plate behave excellent broadband vibration suppression performance. Furthermore, there exist a minimum number of BLOs with a small additional mass which can form a dramatic vibration reduction for practical design with finite-size meta-plate. The present work demonstrates that the designed tunable-NNOs-based meta-plate with non-smooth nonlinearity can contribute to a breakthrough of the limitation of existing nonlinear metastructure and provide a novel and effective approach to tailor strong mechanical nonlinearity and to enhance broadband vibration attenuation performance.

Original languageEnglish
Title of host publicationProceedings of the 30th International Congress on Sound and Vibration, ICSV 2024
EditorsWim van Keulen, Jim Kok
PublisherSociety of Acoustics
ISBN (Electronic)9789090390581
StatePublished - 2024
Event30th International Congress on Sound and Vibration, ICSV 2024 - Amsterdam, Netherlands
Duration: 8 Jul 202411 Jul 2024

Publication series

NameProceedings of the International Congress on Sound and Vibration
ISSN (Electronic)2329-3675

Conference

Conference30th International Congress on Sound and Vibration, ICSV 2024
Country/TerritoryNetherlands
CityAmsterdam
Period8/07/2411/07/24

Keywords

  • Bandgap
  • Metastructure
  • Nonlinear dynamics
  • Vibration suppression

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