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Unsteady flow of viscoelastic fluid with the fractional K-BKZ model between two parallel plates

机译:粘弹性流体的不稳定流动与两个平行板之间的分数K-BKZ模型

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摘要

In the present paper, we investigate the unsteady flow of a viscoelastic fluid between two parallel plates which is generated by the impulsively accelerated motion of the bottom plate. Based on the result of (Jaishankar and McKinley, 2014), the fractional K-BKZ constitutive equation is obtained from the fractional Maxwell model. Using respectively the fractional Maxwell model and fractional K-BKZ model, the unidirectional flows between two plates are simulated and compared. The velocity field and shear stress of the flows are calculated by developing efficient finite difference schemes. The results show that the fluid with the fractional Maxwell model gradually loses the viscoelasticity, but the fluid with the fractional K-BKZ model continues to preserve the viscoelasticity. The dependence of the flow velocity on various parameters of the fractional K-BKZ model is analyzed graphically.
机译:在本文中,我们研究了由底板的冲动加速运动产生的两个平行板之间的粘弹性流体的不稳定流动。基于(Jaishankar和McKinley,2014)的结果,从分数麦克斯韦模型获得分数k-BKz本构式方程。分别使用分数麦克斯韦模型和分数k-BKz模型,模拟两个板之间的单向流动。通过显影有效的有限差分方案来计算流的速度场和剪切应力。结果表明,具有分数麦克斯韦尔模型的流体逐渐失去粘弹性,但具有分数k-BKZ模型的流体继续保持粘弹性。图形方式分析了流速对分数k-BKz模型的各种参数的依赖性。

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