Computational and artificial neural network study on ternary nanofluid flow with heat and mass transfer with magnetohydrodynamics and mass transpiration

U. S. Mahabaleshwar, K. M. Nihaal, Dia Zeidan, T. Dbouk, D. Laroze
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Abstract

Ternary nanofluids have been an interesting field for academics and researchers in the modern technological era because of their advanced thermophysical properties and the desire to increase heat transfer rates. Furthermore, the innovative, sophisticated artificial neural network strategy with the Levenberg–Marquardt backpropagation technique (LMBPT) is proposed for research on heat and mass transport over non-Newtonian ternary Casson fluid on a radially extending surface with magnetic field and convective boundary conditions. The main objective of the current research is to conduct a comparative study of numerical solutions of the ternary nanofluid model of heat/mass transport utilizing the artificial neural network (ANN) together with the (LMBPT). To accurately represent complex patterns, neural networks modify their parameters flexibly, resulting in more accurate predictions and greater generalization with numerical outcomes. The model equations were reduced from partial to ODEs through applying appropriate similarity variables. The shooting technique and the byp-4c algorithm were then used to analyze the numerical data. The current study reveals that a rise in the Casson parameter diminishes the fluid velocity but an opposite nature is seen in thermal distribution for rising behavior of heat source/sink and Biot number, and the concentration profile tends to deteriorate when the mass transfer is elevated. Furthermore, the resulting values of the significant engineering coefficients are numerically analyzed and tabulated.

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三元纳米流体流动的计算与人工神经网络研究--磁流体力学与质量蒸腾的传热传质关系
在现代科技时代,三元纳米流体因其先进的热物理性质和提高传热速率的愿望,一直是学术界和研究人员感兴趣的领域。此外,本研究还提出了一种创新、复杂的人工神经网络策略--Levenberg-Marquardt 反向传播技术(LMBPT),用于研究非牛顿三元卡松流体在具有磁场和对流边界条件的径向延伸表面上的热量和质量传输。当前研究的主要目的是利用人工神经网络(ANN)和(LMBPT)对三元纳米流体热量/质量传输模型的数值解法进行比较研究。为了准确地表示复杂的模式,神经网络可以灵活地修改参数,从而使预测更准确,数值结果的概括性更强。通过应用适当的相似变量,将模型方程从偏微分方程简化为 ODE。然后使用射击技术和 byp-4c 算法分析数值数据。目前的研究表明,卡森参数的上升会降低流体速度,但热源/散热器和比奥特数的上升行为在热分布中却表现出相反的性质,而且当传质升高时,浓度曲线趋于恶化。此外,还对得出的重要工程系数值进行了数值分析并制成表格。
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