Numerical Investigation of Sound Generation due to Laminar Flow Past Elliptic Cylinders  

作　　者：Bikash Mahato Naveen Ganta Yogesh G.Bhumkar 

机构地区：[1]Scientific Computing Laboratory,School of Mechanical Sciences,Indian Institute of Technology Bhubaneswar,Odisha,India

出　　处：《Numerical Mathematics(Theory,Methods and Applications)》2020年第1期27-62,共36页高等学校计算数学学报（英文版）

摘　　要：Numerical investigation of sound generation due to unsteady laminar flow past elliptic cylinders has been carried out using direct numerical simulation(DNS)approach at a free-stream Mach number of 0.2.Effects of aspect ratio(0.6≤AR≤1.0)and Reynolds number(100≤Re≤160)on the characteris-tics of radiated sound fields are analyzed.Two-dimensional compressible fluid flow equations are solved on a refined grid using high resolution dispersion relation pre-serving(DRP)schemes.Using present DNS data,equivalent noise sources as given by various acoustic analogies are evaluated.Amplitudes and frequencies associated with these noise sources are further related to characteristics of disturbance pressure fields.Disturbance pressure fields are intensified with increase in Reynolds number and aspect ratio.Thus,radiated sound power increases with increase in Reynolds number and aspect ratio.Among various cases studied here,minimum and max-imum values of radiated sound power are found at Re=120&AR=0.6 and Re=160&AR=1.0,respectively.Directivity patterns show that the generated sound fields are dominated by the lift dipole for all cases.Next,proper orthogonal decomposition(POD)technique has been implemented for decomposing distur-bance pressure fields.The POD modes associated with the lift and the drag dipoles have been identified.POD analyses also clearly display that the radiated sound fields are dominated by the lift dipole only.Further,acoustic and hydrodynamic modes obtained using Doak’s decomposition method have confirmed the patterns of radiated sound field intensities.

关 键 词：Computational aeroacoustics acoustic analogies aeolian tones proper orthogonal decomposition Doak’s decomposition 

分 类 号：O35[理学—流体力学]