2001
DOI: 10.1006/jsvi.2000.3431
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On the Acousto-Elastic Behaviour of Double-Wall Panels With a Viscothermal Air Layer

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Cited by 25 publications
(35 citation statements)
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“…The viscous shear forces, induced in the air layer near the enclosing surfaces, become more effective at relatively smaller gaps, and thus increase the damping. Basten et al 19,20 developed a modal model for double walls while taking into account the viscothermal effects in the air layer. It was shown that the damping of the so-called pumping modes of the plate can be largely increased by decreasing the thickness of the air layer.…”
Section: Introductionmentioning
confidence: 99%
“…The viscous shear forces, induced in the air layer near the enclosing surfaces, become more effective at relatively smaller gaps, and thus increase the damping. Basten et al 19,20 developed a modal model for double walls while taking into account the viscothermal effects in the air layer. It was shown that the damping of the so-called pumping modes of the plate can be largely increased by decreasing the thickness of the air layer.…”
Section: Introductionmentioning
confidence: 99%
“…• Wave propagation in in-ear hearing aids [1] • The behavior of MEMS devices with thin fluid layers [2,3,4] • The behavior of microphones, consisting of a membrane backed by a thin air layer [5,6,7,8] • The behavior of inkjet print heads, including the wave propagation in narrow ink channels [9,10] • The behavior of plates and double wall panels with a thin fluid layer for reduction of sound transmission [11,12,13,14,15,16,17] • Modeling wave propagation in the cochlea [18] • Modeling wave propagation in the vocal tract, trachea and lungs [19] Note that in many cases where the boundary-layer thicknesses are small compared to the dimensions of the domain, neglecting viscothermal effects leads to a very accurate and efficient description of the fluid behavior. Nevertheless, a second class of problems where the viscothermal effects can become significant, even if the boundary-layer thicknesses are relatively small, is in systems near resonance.…”
Section: Applications Of Viscothermal Modelsmentioning
confidence: 99%
“…Deriving the dispersion equation requires the analytical solution of a vector Helmholtz equation, which is available for six orthogonal coordinate systems only (see section 3.2.3 or [73,74]). All geometries that can be modeled are bound by the coordinate surfaces 16 of these systems, limiting the use of this method to simple geometric shapes (while other considerations concerning the boundary conditions, limit the number of suitable geometries even further). The method yields a countable infinite number of modes, both propagating and evanescent in nature.…”
Section: (F)(g) Kirchhoff Modelsmentioning
confidence: 99%
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