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具有不同旋转状态的泰勒-库埃特流的粘弹性不稳定性。

Viscoelastic instabilities of Taylor-Couette flows with different rotation regimes.

机构信息

Normandie Université, UNIHAVRE, Laboratoire Ondes et Milieux Complexes (LOMC), UMR 6294, CNRS, B.P. 540, Le Havre Cedex 76058, France.

Université de Bretagne Occidentale, IRDL/UBO UMR CNRS 6027, Rue de Kergoat, Brest 29238, France.

出版信息

Philos Trans A Math Phys Eng Sci. 2023 May;381(2246):20220133. doi: 10.1098/rsta.2022.0133. Epub 2023 Mar 13.

DOI:10.1098/rsta.2022.0133
PMID:36907219
Abstract

The critical modes of the instabilities of viscoelastic Taylor-Couette flow are investigated using both experiments and linear stability analysis when only one cylinder rotates and the other is fixed. A viscoelastic Rayleigh circulation criterion highlights that the elasticity of the polymer solution can induce a flow instability even if the Newtonian counterpart is stable. When the inner cylinder solely rotates, experimental results show three critical modes: stationary axisymmetric vortices or Taylor vortices for small elasticity, standing waves, also called ribbons for intermediate values of elasticity, and disordered vortices (DV) for large elasticity values. When the outer cylinder rotates and the inner cylinder is fixed and for large values of elasticity, the critical modes appear in the form of DV. There is a good agreement between experimental and theoretical results provided that the elasticity of the polymer solution is accurately determined. 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

当只有一个圆筒旋转而另一个固定时,使用实验和线性稳定性分析研究了粘弹性泰勒-库埃特流的不稳定关键模式。粘弹性瑞利环流判据强调,即使牛顿对应物稳定,聚合物溶液的弹性也可以引发流动不稳定性。当内筒仅旋转时,实验结果显示出三种临界模式:小弹性时的固定轴对称涡旋或泰勒涡旋,中等弹性时的驻波,也称为带状流,以及大弹性时的无序涡旋(DV)。当外筒旋转而内筒固定且弹性较大时,临界模式以 DV 的形式出现。只要准确确定聚合物溶液的弹性,实验结果与理论结果就非常吻合。本文是主题为“泰勒-库埃特及相关流百年回顾(第二部分)”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.