Symmetry‐based analysis of nonlinear mixed convection in 3D EMHD nano‐Carreau fluid flow with Riga stretched surface effects and multi‐physical interactions

Musharafa Saleem, Afraz Hussain Majeed, Irshad Ahmad, Ahmed Refaie Ali
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Abstract

This study presents a comprehensive investigation into the dynamics of an electrically magneto‐hydrodynamic (EMHD) nano‐Carreau fluid under nonlinear mixed convection. We develop a 3D steady‐state framework that incorporates various influential factors such as nonuniform heat source‐sink terms, nonlinear thermal radiation, Joule heating, and chemical reactions, along with the effects of a Riga stretched surface. Through rigorous analysis, we explore the impact of thermophoretic and Brownian motions on flow patterns and stagnation point velocities. Our study encompasses scenarios involving a Riga stretching sheet, EMHD phenomena, porous media, suction‐injection processes, and diverse slip conditions (momentum, heat, volume fractions), in conjunction with chemical reactions. By employing symmetry transformations, we transform complex partial differential equations (PDEs) into more manageable ordinary differential equations (ODEs), facilitating effective numerical solutions using the Lobatto IIIa bvp4c method in Matlab. The findings are presented through detailed graphical representations and comparative tables. Key findings include the observation that elevated Hartmann numbers contribute to reduced velocity yet enhanced temperature profiles, influenced by factors such as nonuniform heat distribution, thermal radiation, and viscous dissipation. Additionally, concentration profiles exhibit a diminishing trend with increased Lewis numbers, chemical reactions, and specific slip parameters.
基于对称性的三维 EMHD 纳米-卡劳流体流动中的非线性混合对流分析,包含里加拉伸表面效应和多物理相互作用
本研究对非线性混合对流条件下的电磁流体动力学(EMHD)纳米卡劳流体进行了全面研究。我们建立了一个三维稳态框架,其中包含各种影响因素,如非均衡热源-散热项、非线性热辐射、焦耳加热和化学反应,以及里加拉伸表面的影响。通过严格的分析,我们探讨了热泳运动和布朗运动对流动模式和停滞点速度的影响。我们的研究涵盖了里加拉伸面、电磁流体动力学现象、多孔介质、吸入-注入过程和各种滑移条件(动量、热量、体积分数),以及化学反应等情景。通过采用对称变换,我们将复杂的偏微分方程(PDE)转换为更易于处理的常微分方程(ODE),从而便于使用 Matlab 中的 Lobatto IIIa bvp4c 方法进行有效的数值求解。研究结果通过详细的图示和对比表格呈现。主要发现包括:受热量分布不均匀、热辐射和粘性耗散等因素的影响,哈特曼数升高会导致速度减小但温度曲线升高。此外,随着路易斯数、化学反应和特定滑移参数的增加,浓度曲线呈现出逐渐减小的趋势。
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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