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A sharp interface immersed boundary method for flow-induced noise prediction using acoustic perturbation equations
Zhao, Cheng1,3; Yang Y(杨焱)2,3; Zhang, Tao1; Dong, Haibo3; Hou, Guoxiang1
Source PublicationCOMPUTERS & FLUIDS
2021-09-15
Volume227Pages:15
ISSN0045-7930
Abstract

In this paper, a hybrid computational aero/hydro-acoustic approach is proposed to deal with acoustic scattering and flow-induced noise problems based on the sharp interface immersed boundary method (IBM). For the flow field, the incompressible Navier-Stokes equations are solved by an in-house direct numerical simulation solver. The acoustic field is predicted by solving acoustic perturbation equations (APEs). Both flow and acoustic solid boundaries with complexity and mobility are dealt with by the sharp interface IBM. Benchmark acoustic problems with varied scatterers in two and three dimensions are presented to validate the accuracy of the acoustic codes and boundary treatments. Then, the feasibility and accuracy of the present hybrid approach are validated by considering the problem of flow past a circular cylinder at a Reynolds number of 200. Subsequently, the present method is used to predict the noise generated by flow around a four-cylinder array in two-dimensions with two arrangements (i.e., square array and diamond array), and the flow and acoustic physics are investigated in detail. The results show that the square array retains a monopole-like sound-radiation shape, while the directivity pattern of the diamond array produces a dipole-like shape. In both the square and diamond arrays, the propagation of acoustic waves is affected by the Doppler effect, and the latter array results in a larger alternation of the propagation angle compared with the single cylinder due to the influence of the geometric configuration. The intensity of the radiated acoustic pressure is much greater for the diamond array compared to the square one in most circumferential directions, and the acoustic intensity of both arrays is greater than that of the single cylinder. The spectrums of the far-field acoustic pressure indicate that the two arrays and the single cylinder have similar peak frequencies and profiles, with vortex shedding playing the predominant role in noise generation in all three configurations. (c) 2021 Published by Elsevier Ltd.

KeywordAcoustic perturbation equations Immersed boundary method Flow-induced noise Four-cylinder array
DOI10.1016/j.compfluid.2021.105032
Indexed BySCI ; EI
Language英语
WOS IDWOS:000680347400009
WOS Keyword4 CYLINDERS ; INCOMPRESSIBLE FLOWS ; NUMERICAL-SIMULATION ; VORTEX DYNAMICS ; TURBULENT-FLOW ; CROSS-FLOW ; HYDRODYNAMICS ; COMPUTATION ; SCHEMES ; SOUND
WOS Research AreaComputer Science ; Mechanics
WOS SubjectComputer Science, Interdisciplinary Applications ; Mechanics
Funding ProjectONR MURI grant[N00014-14-1-0533] ; NSF[CBET-1605232] ; NSFC[11602277] ; China Scholarship Council[201806160093] ; China Scholarship Council[201804910163]
Funding OrganizationONR MURI grant ; NSF ; NSFC ; China Scholarship Council
Classification二类
Ranking2
ContributorZhang, Tao
Citation statistics
Cited Times:2[WOS]   [WOS Record]     [Related Records in WOS]
Document Type期刊论文
Identifierhttp://dspace.imech.ac.cn/handle/311007/87147
Collection高温气体动力学国家重点实验室
Affiliation1.Huazhong Univ Sci & Technol, Sch Naval Architecture & Ocean Engn, Wuhan 430074, Hubei, Peoples R China;
2.Chinese Acad Sci, Inst Mech, LHD, Beijing 100190, Peoples R China;
3.Univ Virginia, Dept Mech & Aerosp Engn, Charlottesville, VA 22904 USA
Recommended Citation
GB/T 7714
Zhao, Cheng,Yang Y,Zhang, Tao,et al. A sharp interface immersed boundary method for flow-induced noise prediction using acoustic perturbation equations[J]. COMPUTERS & FLUIDS,2021,227:15.
APA Zhao, Cheng,Yang Y,Zhang, Tao,Dong, Haibo,&Hou, Guoxiang.(2021).A sharp interface immersed boundary method for flow-induced noise prediction using acoustic perturbation equations.COMPUTERS & FLUIDS,227,15.
MLA Zhao, Cheng,et al."A sharp interface immersed boundary method for flow-induced noise prediction using acoustic perturbation equations".COMPUTERS & FLUIDS 227(2021):15.
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