Acoustic scattering at a hard-soft lining transition in a flow duct
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Publication:2476664
DOI10.1007/s10665-007-9193-zzbMath1198.76136OpenAlexW2132829169MaRDI QIDQ2476664
Publication date: 12 March 2008
Published in: Journal of Engineering Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10665-007-9193-z
Related Items (20)
Acoustic implications of a thin viscous boundary layer over a compliant surface or permeable liner ⋮ Eigenmodes of lined flow ducts with rigid splices ⋮ Low-frequency acoustic reflection at a hard-soft lining transition in a cylindrical duct with uniform flow ⋮ Direct and adjoint problems for sound propagation in non-uniform flows with lined and vibrating surfaces ⋮ Finite-wavelength scattering of incident vorticity and acoustic waves at a shrouded-jet exit ⋮ Radiation of sound by a coaxial waveguide with semi-infinite perforated duct ⋮ Jet–flap interaction tones ⋮ Radiation of acoustic waves by a partially lined pipe with an interior perforated screen ⋮ Stability and acoustic scattering in a cylindrical thin shell containing compressible mean flow ⋮ Wiener-Hopf approach for the coaxial waveguide with an impedance-coated groove on the inner wall ⋮ A complex-valued resonance model for axisymmetric screech tones in supersonic jets ⋮ Deep neural networks for waves assisted by the Wiener–Hopf method ⋮ Flow and geometry induced scattering of high frequency acoustic duct modes ⋮ Aerodynamic noise from a poroelastic edge with implications for the silent flight of owls ⋮ A model supersonic buried-nozzle jet: instability and acoustic wave scattering and the far-field sound ⋮ Theoretical model of scattering from flow ducts with semi-infinite axial liner splices ⋮ Sound wave scattering in a flow duct with azimuthally non-uniform liners ⋮ Boundary-layer thickness effects of the hydrodynamic instability along an impedance wall ⋮ Sound radiation from non-uniformly lined duct with partial rigidity ⋮ Variational Methods for Acoustic Radiation in a Duct with a Shear Flow and an Absorbing Boundary
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