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泰勒-库埃特流在天体物理中的应用。

Taylor-Couette flow for astrophysical purposes.

机构信息

Department of Astrophysical Sciences, Princeton University, Princeton, NJ 08544, USA.

Princeton Plasma Physics Laboratory, Princeton University, Princeton, NJ 08543, USA.

出版信息

Philos Trans A Math Phys Eng Sci. 2023 May;381(2246):20220119. doi: 10.1098/rsta.2022.0119. Epub 2023 Mar 13.

DOI:10.1098/rsta.2022.0119
PMID:36907209
Abstract

A concise review is given of astrophysically motivated experimental and theoretical research on Taylor-Couette flow. The flows of interest rotate differentially with the inner cylinder faster than the outer, but are linearly stable against Rayleigh's inviscid centrifugal instability. At shear Reynolds numbers as large as [Formula: see text], hydrodynamic flows of this type (quasi-Keplerian) appear to be nonlinearly stable: no turbulence is seen that cannot be attributed to interaction with the axial boundaries, rather than the radial shear itself. Direct numerical simulations agree, although they cannot yet reach such high Reynolds numbers. This result indicates that accretion-disc turbulence is not purely hydrodynamic in origin, at least insofar as it is driven by radial shear. Theory, however, predicts linear magnetohydrodynamic (MHD) instabilities in astrophysical discs: in particular, the standard magnetorotational instability (SMRI). MHD Taylor-Couette experiments aimed at SMRI are challenged by the low magnetic Prandtl numbers of liquid metals. High fluid Reynolds numbers and careful control of the axial boundaries are required. The quest for laboratory SMRI has been rewarded with the discovery of some interesting inductionless cousins of SMRI, and with the recently reported success in demonstrating SMRI itself using conducting axial boundaries. Some outstanding questions and near-future prospects are discussed, especially in connection with astrophysics. This article is part of the theme issue 'Taylor-Couette and related flows on the centennial of Taylor's seminal paper (Part 2)'.

摘要

本文简要回顾了天体物理激发的泰勒-库埃特流的实验和理论研究。所关注的流动以内筒比外筒更快的速度差速旋转,但对瑞利无粘性离心不稳定性呈线性稳定。在剪切雷诺数高达[公式:见正文]时,这种类型的(准开普勒)流体流动(准 Keplerian)似乎是非线性稳定的:没有观察到的湍流不能归因于与轴向边界的相互作用,而不是径向剪切本身。直接数值模拟结果与之相符,尽管它们还无法达到如此高的雷诺数。这一结果表明,至少在由径向剪切驱动的情况下,吸积盘湍流不是纯粹的流体力学起源。然而,理论预测天体盘中存在线性磁流体动力学(MHD)不稳定性:特别是标准磁旋转不稳定性(SMRI)。针对 SMRI 的 MHD 泰勒-库埃特实验受到液态金属低磁普朗特数的挑战。需要高流体雷诺数和对轴向边界的仔细控制。实验室 SMRI 的探索得到了一些有趣的无感应 SMRI 同类物的发现,以及最近成功使用导电轴向边界演示 SMRI 本身的回报。本文讨论了一些悬而未决的问题和近期的前景,特别是与天体物理学相关的问题。本文是主题为“泰勒-库埃特和相关流动:泰勒开创性论文百年纪念(第 2 部分)”的一部分。

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引用本文的文献

1
Taylor-Couette and related flows on the centennial of Taylor's seminal paper: part 2.泰勒-库埃特流及泰勒开创性论文百年之际的相关流:第 2 部分。
Philos Trans A Math Phys Eng Sci. 2023 May;381(2246):20220359. doi: 10.1098/rsta.2022.0359. Epub 2023 Mar 13.