Acoustic Scattering through a Circular Orifice in Low Mach-Number Flow

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Acoustic Scattering through a Circular Orifice in Low Mach-Number Flow Stefan Sack, Mats Åbom KTH,

KTH, the Royal Institute of Technology

Research Areas Aero-acoustics Vibration isolators Wave-based methods Material acoustics

IdealVent Project Integrated Design of Optimal Ventilation Systems for Low Cabin and Ramp Noise Pilots Airport crew Ramp noise Passengers Crew

Consortium 1. VKI - von Karman Institute for Fluid Dynamics, Belgium 2. DLR - Forschungszentrum der BRD für Luft- und Raumfahrt, Germany 3. KTH - Kungliga Tekniska Högskolan, Sweden 4. KUL - Katholiehe Universiteit Leuven, Belgium 5. ECL - Ecole Centrale de Lyon, France 6. Siemens (former LMS), Belgium 7. SNT - Odecon Sweden AB, Sweden 8. LTS - Liebherr Aerospace toulouse sas, France 9. NTS - New Technologies and services LLC, Russian Federation 10. EMB - Embraer S.A

Approach A ventilation system contains (sophisticated) aero-acoustic sources (ducts, junctions, valves, nozzles, compressors, diaphragms) Idea: Investigate the sources separately and combine them to a network of so called multi-ports

Multi-Port approach The sound field inside the duct is a superposition of aeroacoustic eigen-modes p x, y, z = N n=0 P n A n (x, y, z)

Multi-Port approach Flow

Multi-Port approach We can find a linear system of equations p + f = Sp (f) + p + s (f) S p + s Scattering Matrix Source vector See: Lavrentjev, J. and Abom, M. (1996). Characterization of Fluid Machines As Acoustic Multi-Port Sources. Journal of Sound and Vibration, 197(1):1 16.

Multi - Port Networks Orifice-plate in a circular duct Figure from IDEES Computation by M. Shur et al., NTS

O Measurements Measurements for model-validation at the Marcus Wallenberg Laboratory for Sound and Vibration Research at KTH 24 microphones and 16 loudspeakers in an optimised setup Aluminum pipe-sections with constraint layer damping Multi-channel excitation with algorithms for simultaneous, uncorrelated excitation Modal decomposition with advanced wavenumbers to account for damping Two stage measurements for accurate scattering and source characterisation Sack, S., Åbom, M., & Efraimsson, G. (2016). On Acoustic Multi-Port Characterisation Including Higher Order Modes. Acta Acustica United with Acustica, 102, 834 850.

Computations Linearized-Navier-Stokes equation We use the Linearized Navier-Stokes-Equation in the frequency domain on a 3D grid For Linearized-Navier-Stokes solver for acoustic plane wave modes see: Kierkegaard et al. (2012). Simulations of whistling and the whistling potentiality of an in-duct orifice with linear aeroacoustics. Journal of Sound and Vibration.

Computations Linearized-Navier-Stokes equation Upstream Source (Domain source) Downstream Source Perfectly Matched Layer (PML) Orifice Plate PML Computational Steps for scattering: 1. Background mean flow (pref. SST RANS), once 2. Acoustics, one computation for each mode and upstream and downstream side per frequency

Computations Linearized-Navier-Stokes equation Mesh: Flow computation Mesh: Acoustic computation Interpolation Problem: The internal interpolation seems to be insufficient, as the gradients are not interpolated correctly on the langrage points inside the elements Solution: Dummy-study for interpolation using weak formulation to minimize difference between flow and interpolated solution.

Computations Mean Flow Problem with flow computation: No convergence for SST RANS, even in 2D Tried different tricks : K-Epsilon / K-omega start solution Inconsistent stabilisation Pseudo time stepping Smooth corners No solution. Approach: Compute flow in different software and import it into Comsol. (this is not optimal, any ideas are more than appreciated)

Computations Acoustics In general, acoustic computations worked very well! Density fluctuation (0,0)-Mode

Computations Acoustics In general, acoustic computations worked very well! Density fluctuation (1,0)-Mode

Computations Acoustics

Summery The linearized Navier-Stokes Interface can be used to compute the scattering of sound including effects of acoustic-flow interaction For circular orifice plates, the crucial point seems to be computing the mean flow, esp. the thin shear layers in the jet downstream the orifice If the mean-flow is computed and interpolated, very accurate results can be achieved with rather low computational costs

Full Multi-Port Characterization of a Circular Orifice Plate Stefan Sack ssack@kth.se www.kth.se/profile/ssack/ +46 73 644 14 72