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Harmonic linearized Navier-Stokes equation on describing the effect of surface roughness on hypersonic boundary-layer transition

机译:谐波线性化的Navier-Stokes方程描述了表面粗糙度对超声边界层过渡的影响

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摘要

Laminar-turbulent transition is crucially influenced by wall roughness. This paper develops a numerical approach based on the harmonic linearized Navier-Stokes (HLNS) equations to accommodate the scattering effect of the rapidly distorted mean flow induced by a two-dimensional hump or indentation at the wall on the oncoming instability modes (including the Mack first and second modes) in a hypersonic boundary layer. Due to the ellipticity of the scattering system when the roughness width is comparable with the instability wavelength, the traditional linear stability theory and the linear parabolized stability equation do not apply, and therefore, the HLNS approach has advantages in both accuracy and efficiency. The impact of a roughness is characterized by a transmission coefficient, which is the ratio of the asymptotic amplitude downstream of the roughness to that upstream. At a Mach number of 5.92, the dependence of the transmission coefficient on the frequency and the oblique angle of the oncoming mode and the size and location of the hump/indentation is studied systematically. It is confirmed that the synchronization frequency appears as a critical frequency, above and below which the oncoming instability modes are suppressed and enhanced by the roughness, respectively, which provides fundamental basis to the laminar-flow control in hypersonic boundary layers. Published under license by AIP Publishing.
机译:层状湍流过渡至关重要受壁粗糙度的影响。本文开发了基于谐波线性化的Navier-Stokes(HLNS)方程的数值方法,以适应迎面而来的不稳定模式上的墙壁上的二维驼峰或压痕诱导的快速变形平均流量的散射效果(包括麦克在超声波边界层中的第一和第二模式。由于散射系统的椭圆性粗糙度宽度与不稳定性波长相当,传统的线性稳定性理论和线性抛物稳定性方程不适用,因此,HLNS方法具有精度和效率的优点。粗糙度的影响特征在于透射系数,这是粗糙度下游的渐近幅度与上游的比率。在5.92的马赫数,系统地研究了透射系数对越来越突出模式的频率和倾斜角度的依赖性和驼峰/凹口的尺寸和位置。确认,同步频率看起来是临界频率,高于和下方,其中越来越稳定的不稳定模式分别被粗糙度抑制和增强,这为高超声音边界层中的层流控制提供了基础。通过AIP发布在许可证下发布。

著录项

  • 来源
    《Physics of fluids》 |2019年第3期|共16页
  • 作者单位

    China Aerodynam Res &

    Dev Ctr Hyperveloc Aerodynam Inst Mianyang 621000 Peoples R China;

    Tianjin Univ Dept Mech Tianjin 300072 Peoples R China;

    China Aerodynam Res &

    Dev Ctr Hyperveloc Aerodynam Inst Mianyang 621000 Peoples R China;

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  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 流体力学;
  • 关键词

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