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理解超音速等温湍流中的密度涨落。

Understanding density fluctuations in supersonic, isothermal turbulence.

作者信息

Scannapieco Evan, Pan Liubin, Buie Edward, Brüggen Marcus

机构信息

School of Earth and Space Exploration, Arizona State University, 781 Terrace Mall, Tempe, AZ 85287, USA.

School of Physics and Astronomy, Sun Yat-sen University, 2 Daxue Road, Zhuhai, Guangdong 519082, People's Republic of China.

出版信息

Sci Adv. 2024 Nov;10(44):eado3958. doi: 10.1126/sciadv.ado3958. Epub 2024 Oct 30.

Abstract

Supersonic turbulence occurs in many environments, particularly in astrophysics. In the crucial case of isothermal turbulence, the probability density function (PDF) of the logarithmic density, , is well measured, but a theoretical understanding of the processes leading to this distribution remains elusive. We investigate these processes using Lagrangian tracer particles to track and [Formula: see text] in direct numerical simulations, and we show that their evolution can be modeled as a stochastic differential process with time-correlated noise. The temporal correlation functions of and [Formula: see text] decay exponentially, as predicted by the model, and the decay timescale is ≈/ the eddy turnover time. The behaviors of the conditional averages of [Formula: see text] and [Formula: see text] are also well explained by the model, which shows that the density PDF arises from a balance between stochastic compressions/expansions, which tend to broaden the PDF, and the acceleration/deceleration of shocks by density gradients, which tends to narrow it.

摘要

超音速湍流存在于许多环境中,尤其是在天体物理学领域。在等温湍流这一关键情形下,对数密度的概率密度函数(PDF)已得到充分测量,但对于导致这种分布的过程,其理论理解仍然难以捉摸。我们在直接数值模拟中使用拉格朗日示踪粒子来追踪 和 [公式:见正文],并表明它们的演化可以建模为具有时间相关噪声的随机微分过程。 和 [公式:见正文] 的时间相关函数呈指数衰减,正如模型所预测的那样,且衰减时间尺度约为/涡旋周转时间。该模型也很好地解释了 [公式:见正文] 和 [公式:见正文] 的条件平均值的行为,这表明密度概率密度函数源于随机压缩/膨胀(倾向于拓宽概率密度函数)与密度梯度引起的激波加速/减速(倾向于使其变窄)之间的平衡。

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