Flexural wave propagation in beams with periodically attached vibration absorbers: Band-gap behavior and band formation mechanisms
By Yong Xiao, Jihong Wen, Dianlong Yu, Xisen Wen. 2013
442 citations recorded by the source corpus.
Subfields: Biomedical Engineering, Mechanical Engineering, Speech and Hearing
View Paper: https://www.semanticscholar.org/paper/2fd8b34cd647288a049d235820f8fdc7702aea1b
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Citations in the corpus
- Theoretical and Experimental Study of Locally Resonant and Bragg Band Gaps in Flexural Beams Carrying Periodic Arrays of Beam-Like Resonators (2013, methodology): “In particular, the SEM can be considered as an appropriate reorganization of the receptance method or that of the transfer matrix method.”
- A general theory for bandgap estimation in locally resonant metastructures (2016, background): “[28] for discussion of the interaction between the two bandgaps).”
- Sound transmission loss of metamaterial thin plates with periodic subwavelength arrays of shunted piezoelectric patches (2015, background): “The concept of acoustic metamaterials provides new means for the manipulation of wave propagation in acoustic and elastic media that could be potentially applied in the design of low-frequency vibration attenuation structures [5,6], low-frequency sound insulation/absorption materials [7–14], and aco”
- Local resonance and Bragg bandgaps in sandwich beams containing periodically inserted resonators (2015, methodology): “Xiao et al used the plane wave expansion method [19] and a spectral element formulation [20] to obtain the propagation constant for an Euler-Bernoulli beam with attached local resonators, and demonstrated a super-wide combined pseudo gap when a resonance gap was nearly coupled with a Bragg bandgap.”
- A hybrid elastic metamaterial with negative mass density and tunable bending stiffness (2017, background): “…patches with negative capacitance shunts have also been proposed for various spatial wave control, which include the flexural wave focusing ( Yi et al., 2016 ), adaptive wave filtering with tunable Kirigami lattices ( Ouisse et al., 2016 ), and wave directionality manipulations ( Celli and…”