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Numerical simulation and experimental visualization of the influence of the deformation frequency of a radially deforming circular cylinder impulsively started on cylinder wake

机译:脉冲形变径向启动圆柱变形频率对圆柱尾流影响的数值模拟与实验可视化

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A periodic superimposed motion may notably influence the flow structure and the development of the convective heat transfer relative to non-deformable case. In particular, a radial deformation of a circular cylinder, may cause a possible synchronization with the cylinder wake, which is itself periodic when vortex Street takes place. This synchronization phenomenon, often called 'lock-in', may cause undesirable effects, but may also constitute a way of controlling the wake development. Body deformability may be used as wake control device that would favourably affect the interplay of primary and secondary vorticities, thus reducing the drag coefficient. These numerical and experimental studies are done herein for a Reynolds number equal to 23500. The problem is resolved by using the Navier-Stokes equations in the vorticity-stream function form. The vorticity transport equation is solved by a second-order finite difference method in both directions of the domains. The Poisson equation for the stream-function is solved by a SOR method. The advance in time is achieved by a second-order Adams-Bashforth scheme. The effect of turbulence is represented by eddy viscosity V_t, which is determined by a sub-grid-scale model. In the present study, we use a Smagorinsky model.
机译:相对于不可变形的情况,周期性的叠加运动可能会显着影响对流传热的流动结构和发展。特别是,圆柱体的径向变形可能会导致与圆柱体尾流产生可能的同步,这在发生涡街时本身就是周期性的。这种同步现象(通常称为“锁定”)可能会导致不良后果,但也可能构成控制唤醒的一种方式。身体变形能力可以用作唤醒控制装置,它将有利地影响一次和二次涡旋的相互作用,从而降低阻力系数。在此对等于23500的雷诺数进行了这些数值和实验研究。通过使用涡流函数形式的Navier-Stokes方程解决了该问题。通过二阶有限差分法在两个方向上求解涡旋输运方程。通过SOR方法求解流函数的泊松方程。时间的提前量是通过二阶Adams-Bashforth方案实现的。湍流的影响由涡流粘度V_t表示,涡流粘度V_t由子网格比例模型确定。在本研究中,我们使用Smagorinsky模型。

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