Towards an effective non-reflective boundary condition for computational aeroacoustics

James Gill, Ryu Fattah, Xin Zhang*

*Corresponding author for this work

Research output: Contribution to journalJournal Articlepeer-review

21 Citations (Scopus)

Abstract

A generic, non-reflective zonal transverse characteristic boundary condition is described for computational aeroacoustics, which shows superior performance to existing non-reflective boundary conditions for two-dimensional linearized Euler simulations. The new condition is based on a characteristic non-reflective method, and also contains optimised use of transverse characteristic terms and a zonal forcing region. The performance of the new method and several existing non-reflective acoustic boundary conditions is quantitatively compared using a plane wave test case. The performance of buffer zone, perfectly matched layer, far-field, and characteristic non-reflective methods is compared, following an optimisation of the tuneable parameters in each method to give best performance. The study uses a high-order linearised Euler equation solver to assess non-reflective boundary conditions with a variety of cases. The performance is compared for downstream travelling acoustic waves with varying frequency and incident angle, and at various Mach numbers. The current study includes a more comprehensive evaluation than previous studies which used constant values of tuneable parameters or qualitative assessment methods. The new zonal transverse characteristic boundary condition is shown to give improved performance in comparison to the other tested outflow boundary conditions for two-dimensional linearized Euler simulations, and is also shown to give good performance when used as an inflow condition.

Original languageEnglish
Pages (from-to)217-231
Number of pages15
JournalJournal of Sound and Vibration
Volume392
DOIs
Publication statusPublished - 31 Mar 2017

Bibliographical note

Publisher Copyright:
© 2016 Elsevier Ltd

Keywords

  • Computational aeroacoustics
  • Linearised Euler equations
  • Non-reflective boundary conditions

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