留言板

尊敬的读者、作者、审稿人, 关于本刊的投稿、审稿、编辑和出版的任何问题, 您可以本页添加留言。我们将尽快给您答复。谢谢您的支持!

姓名
邮箱
手机号码
标题
留言内容
验证码

局部凹槽对高超声速边界层中第二模态扰动演化的影响

李闯 董明

李闯, 董明. 局部凹槽对高超声速边界层中第二模态扰动演化的影响[J]. 航空动力学报, 2019, 34(10): 2203-2210. doi: 10.13224/j.cnki.jasp.2019.10.013
引用本文: 李闯, 董明. 局部凹槽对高超声速边界层中第二模态扰动演化的影响[J]. 航空动力学报, 2019, 34(10): 2203-2210. doi: 10.13224/j.cnki.jasp.2019.10.013
LI Chuang, DONG Ming. Impact of local cavities on evolution of the second-mode disturbances in hypersonic boundary layers[J]. Journal of Aerospace Power, 2019, 34(10): 2203-2210. doi: 10.13224/j.cnki.jasp.2019.10.013
Citation: LI Chuang, DONG Ming. Impact of local cavities on evolution of the second-mode disturbances in hypersonic boundary layers[J]. Journal of Aerospace Power, 2019, 34(10): 2203-2210. doi: 10.13224/j.cnki.jasp.2019.10.013

局部凹槽对高超声速边界层中第二模态扰动演化的影响

doi: 10.13224/j.cnki.jasp.2019.10.013
基金项目: 国家自然科学基金(11772224)

Impact of local cavities on evolution of the second-mode disturbances in hypersonic boundary layers

  • 摘要: 采用直接数值模拟方法研究了局部矩形凹槽对来流马赫数为6.0的高超声速平板边界层中第二模态扰动演化的影响。引入了透射系数(定义为凹槽下游与上游扰动渐近幅值的比率)来量化凹槽的局部散射效应。数值结果表明:对于较浅的凹槽,频率较低的第二模态扰动被促进,而高频扰动的规律相反。对于大多数情况,凹槽深度的增加使得透射系数减小,这表明凹槽对扰动的促进作用减弱或抑制作用增强。当凹槽的深度超过某一临界值时,透射系数与凹槽深度的关系变为正相关,这表明了另一机制的出现。临界深度受扰动的频率影响:频率越低,临界深度越大。

     

  • [1] 周恒,赵耕夫.流动稳定性[M].北京:国防工业出版社,2004.
    [2] MALIK M R,ORSZAG S A.Comparison of methods for prediction of transition by stability analysis[J].AIAA Journal,1980,18(12):1485-1489.
    [3] CEBECI T,STEWARTSON K.On stability and transition in three-dimensional flows[R].AIAA Journal,1980,184):398-405.
    [4] CHANG C L,MALIK M R,ERLEBACHER G,et al.Linear and nonlinear PSE for compressible boundary layers[R].ICASE Report No.93-70,1993.
    [5] BOUNTIN D,CHIMITOV T,MASLOV A,et al.Stabilization of a hypersonic boundary layer using wavy surface[J].AIAA Journal,2013,51(5):1203-1210.
    [6] WU Xuesong,DONG Ming.A local scattering theory for the effects of isolated roughness on boundary-layer instability and transition:transmission coefficient as an eigenvalue[J].Journal of Fluid Mechanics,2016,794:68-108.
    [7] HOLLOWAY P F,STERRETT J R.Effect of controlled surface roughness on boundary-layer transition and heat transfer at Mach numbers of 4.8 and 6.0[R].NASA TN-D-2054,1964.
    [8] MARXEN O,IACCARINO G,SHAQFEH E S G.Disturbance evolution in a Mach 4.8 boundary layer with two-dimensional roughness-induced separation and shock[J].Journal of Fluid Mechanics,2010,648:435-469.
    [9] FONG K D,WANG Xiaowen,ZHONG Xiaolin.Numerical simulation of roughness effect on the stability of a hypersonic boundary layer[J].Computers and Fluids,2014,96:350-367.
    [10] FONG K D,WANG Xiaowen,ZHONG Xiaolin.Parametric study on stabilization of hypersonic boundary layer waves using 2-D surface roughness[R].AIAA-2015-0837,2015.
    [11] 刘开平,罗纪生.凹型粗糙元对边界层稳定性的影响[J].航空动力学报,2016,31(1):168-178.LIU Kaiping,LUO Jisheng.Effect of concave groove on the stability of boundary layer[J].Journal of Aerospace Power,2016,31(1):168-178.(in Chinese)
    [12] 张存波,罗纪生,高军.分布式粗糙度对马赫数为4.5的平板边界层稳定性的影响[J].航空动力学报,2016,31(5):1234-1241.ZHANG Cunbo,LUO Jisheng,GAO Jun.Effects of distributed roughness on Mach 4.5 boundary-layer transition[J].Journal of Aerospace Power,2016,31(5):1234-1241.(in Chinese)
    [13] QIN Hong,DONG Ming.Boundary-layer disturbances subjected to free-stream urbulence and simulation on bypass transition[J].Applied Mathematics and Mechanics,2016,37(8):967-986.
    [14] POINSOT T J,LELE SK.Boundary conditions for direct simulations of compressible viscous flows[J].Journal of Computational Physics,1992,101(1):104-129.
    [15] BALAKUMAR P,MALIK M R.Discrete modes and continuous spectra in supersonic boundary layers[J].Journal of Fluid Mechanics,1992,239:631-656.
    [16] 苏彩虹,周恒.嵌边法出流条件在可压缩流直接数值模拟中的应用[J].空气动力学学报,2006,24(3):289-294.SU Caihong,ZHOU Heng.The application of fringe method as the outflow boundary condition for the direct numerical simulation of compressible flows[J].Acta Aerodynamica Sinica,2006,24(3):289-294.(in Chinese)
    [17] JIANG Guangshan,SHU Chiwang.Efficient implementation of weighted ENO Schemes[J].Journal of Computation Physics,1996,126:202-228.
    [18] MACK L M.Review of linear compressible stability theory[M]//DWOYER D L,HUSSAINI M Y.Stability of Time Dependent and Spatially Varying Flows.New York:Springer,1987:164-187.
  • 加载中
计量
  • 文章访问数:  395
  • HTML浏览量:  2
  • PDF量:  354
  • 被引次数: 0
出版历程
  • 收稿日期:  2019-04-19
  • 刊出日期:  2019-10-28

目录

    /

    返回文章
    返回