Spherical shock wave modulation induced by interaction with homogeneous isotropic turbulence

被引:0
|
作者
Tanaka, K. [1 ]
Watanabe, T. [2 ]
Suzuki, H. [1 ]
Kouchi, T. [1 ]
机构
[1] Okayama Univ, Fac Environm Life Nat Sci & Technol, Okayama, Japan
[2] Okayama Univ, Grad Sch Nat Sci & Technol, Okayama, Japan
基金
日本学术振兴会;
关键词
SONIC-BOOM;
D O I
10.1063/5.0249098
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
In this study, we have performed direct numerical simulations (DNSs) of the interaction between a spherical shock wave and homogeneous isotropic turbulence to investigate shock wave modulation. We considered two parameters, the central pressure of the initial high-energy region that generates the shock wave and the turbulent Mach number M-t. DNSs were performed under five conditions. A polar coordinate system (r,theta,phi) was then defined for the analyses, with the center of the high-energy region as the origin. The local position of the shock wave r(s) was defined as the position of the maximum value P-M of the radial pressure distribution P(r) at two declinations (theta,phi) in the polar coordinate system. Specifically, r(s) and P-M were functions of (theta,phi), and their statistics were computed using data over all (theta,phi) at each time. The standard deviation of the fluctuation of r(s) increased monotonically with the shock-wave front propagation in turbulence. This shows that the shock-wave front deformation grew monotonically. The mean pressure distribution conditioned by the fluctuations of r(s) and joint probability density function of fluctuation of r(s) and P-M show that there is a negative correlation between the deformation of the shock-wave front and the local intensity of the shock wave. This indicates that the deformed shock-wave front tends to return to its original shape. However, the monotonous growth of the deformation indicates the presence of a counter-effect that allows it to grow.
引用
收藏
页数:16
相关论文
共 50 条
  • [31] THE DECAY OF HOMOGENEOUS ISOTROPIC TURBULENCE
    GEORGE, WK
    PHYSICS OF FLUIDS A-FLUID DYNAMICS, 1992, 4 (07): : 1492 - 1509
  • [32] HOMOGENEOUS AND ISOTROPIC TURBULENCE ON THE SPHERE
    BOER, GJ
    JOURNAL OF THE ATMOSPHERIC SCIENCES, 1983, 40 (01) : 154 - 163
  • [33] Physics of Homogeneous Isotropic Turbulence
    Newman, John
    Trainham, James
    RUSSIAN JOURNAL OF ELECTROCHEMISTRY, 2024, 60 (12) : 1073 - 1086
  • [34] On the decay of homogeneous isotropic turbulence
    Skrbek, L
    Stalp, SR
    PHYSICS OF FLUIDS, 2000, 12 (08) : 1997 - 2019
  • [35] Parameterization of turbulence modulation by finite-size solid particles in forced homogeneous isotropic turbulence
    Peng, Cheng
    Sun, Qichao
    Wang, Lian-Ping
    JOURNAL OF FLUID MECHANICS, 2023, 963
  • [36] Grid Turbulence and Its Interaction with a Shock Wave
    Dokukina, O. I.
    Terentiev, E. N.
    Shtemenko, L. S.
    Shugaev, F. V.
    DOKLADY PHYSICS, 2017, 62 (12) : 551 - 554
  • [37] EXPERIMENTAL STUDY OF SHOCK WAVE TURBULENCE INTERACTION
    KOVASZNAY, LSG
    PHYSICAL REVIEW, 1955, 98 (04): : 1141 - 1142
  • [38] Grid turbulence and its interaction with a shock wave
    O. I. Dokukina
    E. N. Terentiev
    L. S. Shtemenko
    F. V. Shugaev
    Doklady Physics, 2017, 62 : 551 - 554
  • [39] Turbulence modulation in particle-laden stationary homogeneous isotropic turbulence using one-dimensional turbulence
    Fistler, Marco
    Kerstein, Alan
    Lignell, David O.
    Oevermann, Michael
    PHYSICAL REVIEW FLUIDS, 2020, 5 (04):
  • [40] Numerical simulation of strength of turbulence effect on normal shock/homogeneous turbulence interaction
    Jinnah, MA
    Takayama, K
    COMPUTATIONAL FLUID AND SOLID MECHANICS 2003, VOLS 1 AND 2, PROCEEDINGS, 2003, : 942 - 945