2013
DOI: 10.1121/1.4776181
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Noise source identification with the lattice Boltzmann method

Abstract: In this paper the sound source identification problem is addressed with the use of the lattice Boltzmann method. To this aim, a time-reversed problem coupled to a complex differentiation method is used. In order to circumvent the inherent instability of the time-reversed lattice Boltzmann scheme, a method based on a split of the lattice Boltzmann equation into a mean and a perturbation component is used. Lattice Boltzmann method formulation around an arbitrary base flow is recalled and specific applications to… Show more

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Cited by 17 publications
(2 citation statements)
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“…Through porous media (Hasert et al, 2011) Acoustic wave generation and propagation in porous media is validated through a spinning vortex pair. Noise source identification (Vergnault et al, 2013) Based on a split of the lattice Boltzmann method into a mean and a perturbation component, the inherent instability of the timereversed LBM is overcome. For acoustic flows (Chen, Ren, 2015) Multi-relaxation-time (MRT) model coupled with far field boundary condition is used to study the non-linear characteristics of acoustic flows.…”
Section: Conclusion and Final Remarksmentioning
confidence: 99%
“…Through porous media (Hasert et al, 2011) Acoustic wave generation and propagation in porous media is validated through a spinning vortex pair. Noise source identification (Vergnault et al, 2013) Based on a split of the lattice Boltzmann method into a mean and a perturbation component, the inherent instability of the timereversed LBM is overcome. For acoustic flows (Chen, Ren, 2015) Multi-relaxation-time (MRT) model coupled with far field boundary condition is used to study the non-linear characteristics of acoustic flows.…”
Section: Conclusion and Final Remarksmentioning
confidence: 99%
“…As stated above, the present formulation has been implemented as an update of an already existent FEM incompressible flow solver, but is not restricted to this numerical framework. In fact, [177] presents a CAA formulation based on the Lattice-Boltzmann Method (LLM) for isentropic flows, although in this case flow and acoustic scales are segregated. Linear elements have been used for simplicity, but the method can be also automatically applied to high-order grids leading to a decrease of the approximation error, as long as the chosen element is stable.…”
Section: Introductionmentioning
confidence: 99%