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基于焦耳耗散和 Hall 效应的离子纳米流体通过弯曲通道的电磁悬浮流蠕动换热分析。

Heat transfer analysis for EMHD peristalsis of ionic-nanofluids via curved channel with Joule dissipation and Hall effects.

机构信息

Department of Mathematics, COMSATS University Islamabad, Islamabad, 44000, Pakistan.

Department of Mathematics, COMSATS University Islamabad, Sahiwal, 57000, Pakistan.

出版信息

J Biol Phys. 2021 Dec;47(4):455-476. doi: 10.1007/s10867-021-09582-9. Epub 2021 Sep 27.

Abstract

The objective of this research is to study the combined influences of applied electric and magnetic fields on the two-phase peristaltic motion of nanofluid through a curved channel. A two-phase model of a nanofluid, Maxwell's model of thermal conductivity [1], and no-slip velocity and thermal boundary conditions have been used in this study. Hall effects, Joule heating (due to magnetic and electric fields), and viscous heating aspects are under consideration. Governing equations for the present flow configuration have been modeled and simplified by enforcing the lubrication scheme. Debye-Huckel approximation is used to obtain the analytical solution of the electric potential function (Poisson-Boltzmann equation). Resulting expressions are solved numerically through the NDSolve command in Mathematica and plotted in order to understand the effects of different dimensionless parameters on the temperature, stress, heat transmission rate, and fluid's velocity. Graphical results demonstrated that the thermal transmission rate is augmented by increasing the Hartmann number, Brinkman number, and Debye-Huckel parameter while decreases for zeta potential ratio, Joule dissipation parameter, and electro-osmotic velocity. A decrease in axial velocity is noted near the lower wall for higher values of [Formula: see text].

摘要

本研究的目的是研究外加电场和磁场对通过弯曲通道的两相蠕动流的综合影响。在本研究中,使用了两相纳米流体模型、Maxwell 热导率模型[1]以及无滑移速度和热边界条件。考虑了 Hall 效应、焦耳加热(由于磁场和电场)和粘性加热方面。通过采用润滑方案,对现有流动配置的控制方程进行了建模和简化。采用 Debye-Huckel 近似法获得电势函数(泊松-玻尔兹曼方程)的解析解。通过 Mathematica 中的 NDSolve 命令对所得表达式进行数值求解,并绘制图表,以便了解不同无量纲参数对温度、应力、传热率和流体速度的影响。图形结果表明,热传输率随着 Hartmann 数、Brinkman 数和 Debye-Huckel 参数的增加而增加,而随着 ζ 电位比、焦耳耗散参数和电渗速度的减小而减小。对于较大的 [Formula: see text],在下壁附近观察到轴向速度减小。

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本文引用的文献

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