2014
DOI: 10.1016/j.jmps.2014.07.004
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Towards optimal design of locally resonant acoustic metamaterials

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Cited by 140 publications
(87 citation statements)
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“…A similar effect is obtained by increasing the thickness of the frame (as in cell a ), while an opposite effect is obtained decreasing the thickness (as in cell c ). Comparing cell b and e one can see that an increase of the size of the cell (i.e., at equal core inclusion, a decrease in the filling fraction) reduces the band-gap, as already evidenced in Krushynska et al (2014), and shifts it to lower frequencies. The influence of the radius of the inclusion, and hence of the filling fraction on the resulting bandgap is further shown in Figure 12.…”
Section: Band-gaps Structure Of Different Cellular Latticesmentioning
confidence: 54%
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“…A similar effect is obtained by increasing the thickness of the frame (as in cell a ), while an opposite effect is obtained decreasing the thickness (as in cell c ). Comparing cell b and e one can see that an increase of the size of the cell (i.e., at equal core inclusion, a decrease in the filling fraction) reduces the band-gap, as already evidenced in Krushynska et al (2014), and shifts it to lower frequencies. The influence of the radius of the inclusion, and hence of the filling fraction on the resulting bandgap is further shown in Figure 12.…”
Section: Band-gaps Structure Of Different Cellular Latticesmentioning
confidence: 54%
“…These modes have the same frequency at point Μ and can generate a bandgap, with a mechanism similar to that of the mass-in-mass one-dimensional lattice. As discussed by Krushynska et al (2014) for a different three-component LRAM with rubber-coated inclusions, the width and the location of the band-gap depends on the geometrical properties, in particular on the filling fraction, and on the stiffness and density of the inclusions. In the present work, we have considered the influence of the geometry and materials of the external frame, of the dimensions of the inclusion and of the material filling the cell, on the band-gap.…”
Section: Band-gaps Structure Of Different Cellular Latticesmentioning
confidence: 99%
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“…Instead, hybridization BGs [8,9] are typically induced in metamaterials by resonant modes of the constituents, which interact with the wave field in the embedding medium [10]. These BGs are independent of the spatial configuration of the metamaterial and can be nucleated at much lower frequencies than Bragg BGs, but are usually rather narrow and require heavy resonators [10][11][12][13][14]. Thus, due to their complicated design or limited working performance [13,15,16], mechanical metamaterials are yet to become widespread in applications.…”
Section: Introductionmentioning
confidence: 99%
“…21 The latter are commonly achieved by employing heavy constituents. [21][22][23][24] Recently, it has been found that hierarchically organized continuous 25 or lattice-type 26,27 structures exhibit band gaps due to the two mentioned mechanisms. From this perspective, a spider web-inspired, lattice-based elastic metamaterial seems to be another promising alternative to simultaneously control wave propagation at multi-scale frequencies.…”
mentioning
confidence: 99%