2017
DOI: 10.1016/j.jsv.2016.10.014
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Broadband liner impedance eduction for multimodal acoustic propagation in the presence of a mean flow

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Cited by 55 publications
(24 citation statements)
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“…In this sub-section, the implementation of the TDIBC based on the ADE method is explained, which is built upon methodologies proposed by Dragna et al (2015) and Troian et al (2017). All TDIBC formulations involving the dependency on angular frequency ω assume time harmonic behaviour e iωt .…”
Section: Ade Methods Based On Multi-oscillator Wall Softnessmentioning
confidence: 99%
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“…In this sub-section, the implementation of the TDIBC based on the ADE method is explained, which is built upon methodologies proposed by Dragna et al (2015) and Troian et al (2017). All TDIBC formulations involving the dependency on angular frequency ω assume time harmonic behaviour e iωt .…”
Section: Ade Methods Based On Multi-oscillator Wall Softnessmentioning
confidence: 99%
“…(2015) and Troian et al. (2017). All TDIBC formulations involving the dependency on angular frequency assume time harmonic behaviour .…”
Section: Time-domain Impedance Boundary Conditionsmentioning
confidence: 96%
See 1 more Smart Citation
“…High-order moments or even the probability density functions, as obtained by Ehrhardt et al 32 for plane wave propagation through a turbulent medium, are not investigated as it would require to have a much higher number of realizations. Finally, the implementation of the time-domain admittance boundary condition is based on a generalized recursive convolution method, described in Troian et al 33 Numerical simulations have been performed for the two ground types presented in Sec. II D. For the parameters of the admittance fluctuations chosen here, the randomness has only a small influence for the semi-infinite ground: typically, the SPL for a particular realization deviates from the unperturbed SPL by at maximum 2 dB over the frequency bandwidth of interest.…”
Section: A Numerical Specificationmentioning
confidence: 99%
“…In [7] numerical tools to solve sound propagation in acoustic liners are reviewed, starting from the Navier-Stokes equations [5], very accurate but expensive from the computational viewpoint to some reduced formulations that even that are less accurate, they are computationally more efficient. The suppression of the diffusive term in the Navier-Stokes equations leads to the linearized Euler equations [8,9] and finally the Helmholtz equation implies the use of the hypothesis of a hometropic and irrotational flow. Finally, a check of the boundary condition can be performed.…”
Section: Introductionmentioning
confidence: 99%