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Low-Dimensional Analysis and Numerical Simulation of the Incompressible Flow Between Two Concentric Rotating Cylinders

机译:两个同心旋转缸之间不可压缩流动的低维分析和数值模拟

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AbstractThere has been a very large number of experimental and theoretical studies of flow between concentric rotating cylinders in the century, since these pioneering works, the instability of Couette flow and Taylor vortex flow, now known as the “Couette–Taylor problem” is a paradigm of nonlinear problem. In order to explore the transition way of Couette–Taylor flow from laminar to turbulence and the characteristics of chaotic attractors in the turbulent regime of Couette–Taylor flow, dynamical behaviors and numerical simulation of Couette–Taylor flow have been studied by using low-dimensional model analysis method in this paper. Dynamical behaviors of a three-model Lorenz-like system of Couette–Taylor flow have been discussed, such as the stability of equilibrium, presence of limit cycles, occurrence of bifurcation and chaos, as well as the analysis of global stability etc. Moreover, using these results we explain successive transitions of Couette–Taylor flow from Laminar flow to turbulence in the experiment. By means of numerical simulation results of bifurcation diagram, Lyapunov exponent spectrum and Poincare map we analyze complex dynamic behaviors of the system from the bifurcation transition to chaos.
机译:<标题>抽象 ara id =“par1”>本世纪中同心旋转圆柱体之间的流动已经存在了一系列的实验和理论研究,因为这些开创性的作品,Couette流和泰勒的不稳定涡流流动,现在被称为“Coutete-Taylor问题”是非线性问题的范式。为了探讨来自层流的Coute-Taylor流的过渡方式从层流到湍流和Coute-Taylor流量的湍流制度中混沌吸引子的特性,通过使用低维研究了Coute-Taylor流程的动力学行为和数值模拟本文模型分析方法。已经讨论了三种型号的洛伦兹岛流动系统的动态行为,例如均衡的稳定性,限位循环的存在,发生分叉和混沌的发生,以及全球稳定性等的分析。此外,使用这些结果,我们解释了在实验中从层流到湍流到湍流的Couette-Taylor流程的连续过渡。通过分叉图的数值模拟结果,Lyapunov指数频谱和庞纳罗地图我们分析了从分叉过渡到混沌的系统复杂动态行为。

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