稳流直列摆动圆柱体的流体力学

Chengjiao Ren, Feifei Tong, Fei He, Liang Cheng
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引用次数: 0

摘要

在固定雷诺数 $Re = 500 美元的条件下,在无尺寸振荡振幅($A^* = 0.01 - 0.50 美元)和波长($\lambda^* = 0.4 - 25 美元)的宽参数空间内,对直列稳流中振荡圆柱体的湍流和力特性进行了数值研究。本研究涉及的基本问题是稳定接近流和气缸振荡引起的湍流的相互作用,以及 $A^$ 和 $\lambda^$ 的控制参数对这种相互作用的影响。虽然在 $\lambda^* \leq1.5$ 和 $\lambda^* \geq 10$ 时,碰撞流主要由圆柱体振荡诱导的湍流和稳定电流诱导的湍流组成,但在 $\lambda^* = 1.5 - 10$ 时,它表现出圆柱体振荡诱导的湍流和稳定电流诱导的湍流的非线性相互作用特征,如形成与非同步模态交错的多同步模态。同步模随$\lambda^$和$A^$的变化而变化,形成一个横跨$\lambda^-A^$空间的倾斜的阿诺德之舌。在每个同步模式中,涡流脱落模式的变化都很大。研究了不同流体动力系数随 $\lambda^$ 和 $A^$ 的变化,并根据尾流特征进行了物理解释。研究了莫里森方程在预测在线力波动方面的适用性。我们发现,莫里森方程只在(\leq 1.5$)$lambda^*的较小范围内显示出合理的精确度。超过这个范围后,由于稳定电流对尾流特性的影响,其性能会下降。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Hydrodynamics of an oscillating cylinder inline with steady current
Wake and force characteristics of an oscillating cylinder in inline steady currents are investigated numerically over a wide parameter space of dimensionless oscillation amplitude ($A^* = 0.01 - 0.50$) and wavelength ($\lambda^* = 0.4 - 25$) at a fixed Reynolds number $Re = 500$. Fundamental issues addressed in this study are the interactions of wakes induced by steady approaching flow and cylinder oscillations and the influences of the governing parameters of $A^$ and $\lambda^$ on such interactions. Whilst the collinear flow is dominated by wakes induced by cylinder oscillation at $\lambda^* \leq 1.5$ and steady current at $\lambda^* \geq 10$, it exhibits characteristics of nonlinear interactions of wakes induced by the cylinder oscillation and steady current at $\lambda^* = 1.5 - 10$, such as the formation of multiple synchronized modes interleaved with desynchronized modes. The synchronized mode varies with both $\lambda^$ and $A^$, forming an inclined Arnold's tongue across $\lambda^-A^$ space. There is a wide variability of the vortex shedding pattern in each synchronized mode. Variations of different hydrodynamic force coefficients with $\lambda^$ and $A^$ are investigated with physical interpretations based on the wake characteristics. The applicability of the Morison equation in predicting inline force fluctuations is examined. We found that the Morison equation shows reasonable accuracy only for a small range of $\lambda^* \leq 1.5$. Beyond this range, its performance deteriorates due to the influence of steady current on wake characteristics.
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