Peristaltic flow of Williamson nanofluid on a rough surface

A. Tanveer, Ifza Rasheed, Sharak Jarral
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Abstract

The aim of this current research is to investigate the peristaltic flow of Williamson nanofluid across a rough surface in a non-uniform channel under the influence of inclined magnetic field. The Joule heating and viscous dissipation effects are also retained in the current scrutiny. The objective of studying peristaltic flow of Williamson nanofluid on a rough surface is to gain insights into the complex fluid dynamics and heat transfer phenomena occurring in such systems. This knowledge can be used to design more efficient and effective nanofluid-based devices and processes. In the context of mathematical modeling, the appropriate dimensional nonlinear equations for momentum, heat and mass transport are simplified into dimensionless equation by applying the essential estimation of long wavelength and low Reynolds number. The equations subjected to boundary conditions have solved numerically by the Mathematica software built-in numerical Solver ND_solve method. Various essential physical characteristics on velocity, temperature and concentration are presented graphically in the end. It can be seen that fluid velocity decreases at the central part of the channel for the escalting values Hartman number M. As Darcy number Da increases then velocity profile increases at the core part of the channel and the walls of the channel experiencing an opposite behavior. It is noticed that Higher value of Eckert number Ec enhances the temperature profile. When Weissenberg number We gets stronger then temperature profile decreases. It is observed that the temperature and concentration profiles show an opposite behavior for the rising values of thermophoresis parameter [Formula: see text].
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威廉姆森纳米流体在粗糙表面上的蠕动流动
目前这项研究的目的是研究在倾斜磁场的影响下,威廉姆森纳米流体在非均匀通道中穿过粗糙表面的蠕动流动。目前的研究还保留了焦耳加热和粘性耗散效应。研究威廉姆森纳米流体在粗糙表面上的蠕动流动,旨在深入了解此类系统中发生的复杂流体动力学和传热现象。这些知识可用于设计更高效、更有效的基于纳米流体的设备和工艺。在数学建模方面,通过对长波长和低雷诺数的基本估计,将动量、热量和质量传输的适当维数非线性方程简化为无量纲方程。利用 Mathematica 软件内置的数值求解器 ND_solve 方法对受边界条件限制的方程进行了数值求解。最后以图表形式展示了速度、温度和浓度的各种基本物理特性。可以看出,在哈特曼数 M 不断增大的情况下,通道中心部分的流体速度会减小;随着达西数 Da 的增大,通道中心部分的速度曲线会增大,而通道壁的情况则相反。我们注意到,埃克特数 Ec 值越高,温度曲线越明显。当韦森伯格数 We 变大时,温度曲线会减小。据观察,热泳参数值越高,温度曲线和浓度曲线越相反[计算公式:见正文]。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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