EDL Aspects in swirling ionic tribological fluid flow in a squeezed/split channel underlie a high-power magnetic field

IF 3.2 Q2 MATERIALS SCIENCE, MULTIDISCIPLINARY
Subhendu Das, Sanatan Das
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引用次数: 2

Abstract

Studying electrokinetic swirling flows of ionic tribological fluid in a squeezing/splitting scenario has drawn a lot of interest due to its extensive dispensations in mechanical and manufacturing engineering. The present modelling and simulation-based study deals with an in-depth physical exploration of electric double layer (EDL) aspects in a swirling flow via a squeezing/splitting perforated channel filled with ionic tribological fluid when subjected to a high-power magnetic field with Hall current. The rudimentary momentum equations are presented by assigning partial differential equations (PDEs), which are then transmuted into non-linear ordinary differential equations (ODEs) using a compatible similarity substitution. The reduced system of coupled non-linear ODEs with proposed boundary data is dealt with numerically by dint of Runge-Kutta-Fehlberg (RKF45) formula-based shooting scheme, namely Mathematica in-built routine function bvp4c. By plotting distinctive graphs and tables, the physical impacts of emerging model parameters upon the moment profiles and engineering entities of interest are explored and interpreted. Simulated outcomes unravel with an intensification in electroosmosis and rotation parameters, the fluid pressure is discerned to rise near the channel plates while a contrary affinity prevails in the central passage. The shear impedance can be minified by adjusting the squeezing velocity. The imprinted flowlines plots unfold that the reverse flow is noticeable with the negative suction parameter. Our squeezing flow model might apply to tunnelling, semiconductors, sensing and control systems, spacecraft designing, etc.

Abstract Image

高功率磁场下挤压/分裂通道中旋转离子摩擦学流体流动的EDL方面
离子摩擦学流体在挤压/分裂情况下的电动旋流研究因其在机械和制造工程中的广泛应用而引起了人们的广泛关注。当前基于建模和仿真的研究涉及在具有霍尔电流的高功率磁场作用下,通过充满离子摩擦学流体的挤压/分裂穿孔通道旋转流动中的双电层(EDL)方面的深入物理探索。通过赋值偏微分方程(PDEs)来表示基本动量方程,然后使用相容相似替换将其转化为非线性常微分方程(ode)。采用基于Runge-Kutta-Fehlberg (RKF45)公式的射击方案,即Mathematica内置例程函数bvp4c,对具有所提出边界数据的耦合非线性微分方程的简化系统进行了数值处理。通过绘制独特的图形和表格,探索和解释了新出现的模型参数对力矩剖面和感兴趣的工程实体的物理影响。模拟结果显示,随着电渗透和旋转参数的增强,流体压力在通道板附近上升,而在中央通道则相反。通过调节挤压速度可以减小剪切阻抗。压印流线图显示,在负吸力参数下,反向流动明显。我们的挤压流模型可应用于隧道掘进、半导体、传感和控制系统、航天器设计等领域。
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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来源期刊
Forces in mechanics
Forces in mechanics Mechanics of Materials
CiteScore
3.50
自引率
0.00%
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0
审稿时长
52 days
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