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NUMRICAL STUDY OF MIXING FOR PULSATILE FLOW IN A TWO-DIMENSIONAL

机译:二维脉动流动混合的数值研究

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The objective of this work is a numerical study of the fluid mixing in the pulsatile flow through the two-dimensional rough wall channel. The rough surface is of the repeated square ribs with the pitch ratio W/h (W and h denote the roughness spacing and height, respectively ). The pulsatile flow is given by the varying flow flux sinusoidally in time. The flow cases for the non-dimensional pulsatile frequency f = 0.1-2.0 and W/h=2, 4 and 8 were calculated at the fixed Reynolds number Re=1000. The ideal particles ( massless and passive ) were introduced in the obtained Eulerian flow field by the numerical solution. From the calculated trajectories of passive particles, the flow pattern was observed near the rough wall region in channel. The advection pattern of particles shows highly complex. It imply to produce chaotic motion of the advection of particles even when the Eulerian flow field is a simple and regular pulsatile flow. Moreover, the motion and deformation of a "blob" in roughness groove shows the stretching and folding of fluid elements in time-periodic flow. It can be supposed that the flow near the rough wall region displays chaotic behavior. In order to further research the mixing process, Poincare sections of the flow and Liapunov exponents in a given flow region were also calculated.
机译:该作品的目的是通过二维粗糙壁通道在脉动流中混合的流体混合的数值研究。粗糙表面是重复的方形肋,具有桨距比w / h(w和h分别表示粗糙度间隔和高度)。脉动流量由变化的流量通量及时呈现。在固定的雷诺数Re = 1000处计算非尺寸脉动频率f = 0.1-2.0和w / h = 2,4和8的流箱。通过数值溶液在所获得的欧拉流场中引入了理想的颗粒(全质和无源)。从所计算的被动颗粒的轨迹,在通道中的粗糙壁区域附近观察到流动模式。粒子的平流模式显示出高度复杂的。它意味着即使欧拉流场是一种简单常规的脉动流动,也可以产生颗粒的平流的混沌运动。此外,粗糙度槽中“Blob”的运动和变形示出了在时间周期性流动中的流体元件的拉伸和折叠。可以假设粗糙壁区域附近的流动显示混沌行为。为了进一步研究混合过程,还计算了在给定流量区域中的流动和Liapunov指数的Poincare切片。

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