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高马赫数下激波湍流边界层干扰数值研究
引用本文:闫文辉,吴小虹,徐晶磊,高歌.高马赫数下激波湍流边界层干扰数值研究[J].航空计算技术,2011,41(5):56-60.
作者姓名:闫文辉  吴小虹  徐晶磊  高歌
作者单位:1. 中国航空研究院,北京,100012
2. 中航工业黎明航空发动机集团公司技术中心设计所,辽宁沈阳,110043
3. 北京航空航天大学航空发动机气动热力国防重点实验室,北京,100091
基金项目:北京航空航天大学“凡舟”青年科研基金项目资助(20110403)
摘    要:应用GAO—YONG可压缩湍流方程组数值模拟了入射斜激波/平板湍流边界层相互干扰现象,计算了来流马赫数为5.0,激波入射角度分别为15.876°、23.287°两种不同激波干扰强度下的流场。计算程序中的对流项、扩散项分别采用二阶ROE格式和二阶中心差分格式离散,并用多步Runge—Kutta显式时间推进法求解空间离散后的控制方程。计算较好地模拟了高马赫数下的激波/湍流边界层干扰的流场结构,位移边界层厚度,动量损失厚度等,也比较准确地预测了平板壁面压力、摩阻系数等气动力参数的分布。

关 键 词:激波边界层干扰  湍流  计算流体力学  GAO—YONG可压缩湍流方程组

Numerical Study of Shock-wave Turbulent Boundary Layer Interaction at High Mach Number
YAN Wen-hui,WU Xiao-hong,XU Jing-lei,GAO Ge.Numerical Study of Shock-wave Turbulent Boundary Layer Interaction at High Mach Number[J].Aeronautical Computer Technique,2011,41(5):56-60.
Authors:YAN Wen-hui  WU Xiao-hong  XU Jing-lei  GAO Ge
Institution:YAN Wen-hui1,WU Xiao-hong2,XU Jing-lei3,GAO Ge3(1.Chinese Aeronautical Establishment,Beijing 100012,China,2.Design Institude of Eechno-center,Aviation Liming Aerospace Engine Group Inc,Shenyang 110043,3.School of Jet Propulsion,Beihang University,Beijing 100091,China)
Abstract:Numerical simulations of oblique Shock-wave turbulent boundary-layer interaction on flat plate using GAO-YONG compressible turbulence equations are presented.This paper presents two cases with different incident shock angles,15.876°and 23.287°with the same free-stream Mach number 5.0 which induce attached and detached flows.Convection terms and diffusion terms are calculated using ROE scheme and CD(center difference) scheme respectively.The Runge-Kutta time marching method is employed to solve space discrete control equations.Typical flow features of Shock-wave turbulent boundary-layer interaction are described well in simulation.Meanwhile,calculations accurately predict distribution of pressure on flat plate,skin friction number and Stanton number.Good agreements between the calculations and experiment are obtained.
Keywords:shock-wave turbulent boundary-layer interaction  turbulent flow  computational fluid dynamics  GAO-YONG compressible turbulent equations  
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