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Exact solutions for n-layer concentric flow of PTT fluids through a cylindrical pipe

机译:通过圆柱形管的PTT流体的n层同心流的精确解

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Flows of multiple layers of fluids are encountered in many industrial and manufacturing processes. This paper investigates the concentric n-layer flow for Phan-Thien-Tanner (PTT) fluids through a cylindrical pipe. Finitely many immiscible non-Newtonian fluids are considered to be flowing concentrically in a tube. The flow is modelled using the exponential PTT fluid model and exact solutions for velocity fields and volume flow rates are computed. It has been shown that the corresponding results for linear PTT fluid model as well as Newtonian fluids can be deduced from the obtained expressions, and that they match with the present literature. It has also been observed that for such layered flow, the non-Newtonian parameters significantly affect the flow of fluids in adjacent layers. The effects of involved parameters on the velocity profiles are also shown graphically. We show that a unique velocity maximum exists along the axis of the pipe. Moreover, it is observed with the help of an example that layer thickness can be adjusted to obtain maximal flow rate with a given pressure gradient.
机译:许多工业和制造过程中遇到多层流体的流动。本文通过圆柱形管研究了Phan-Thien-Tanner(PTT)流体的同心n层流。有限地许多不混溶的非牛顿流体被认为是同心的管道流动。使用指数PTT流体模型进行建模,并计算用于速度场的精确解决方案和体积流量。已经表明,可以从所获得的表达中推导出线性PTT流体模型以及牛顿流体的相应结果,并且它们与本发明的文献相匹配。还观察到,对于这种分层流动,非牛顿参数显着影响相邻层中的流体流动。涉及参数对速度轮廓的影响也在图形上示出。我们表明,沿管道的轴存在独特的速度最大值。此外,借助于可以调节层厚度以获得具有给定压力梯度的最大流速的示例观察。

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