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索雷特和杜富尔效应通过具有可变粘度和热导率的连续可拉伸表面对辐射幂律流体流动的影响。

Soret and dufour impacts on radiative power-law fluid flow via continuously stretchable surface with varying viscosity and thermal conductivity.

作者信息

Khaleque T S, Hossain A, Shamshuddin M D, Ferdows Mohammad, Salawu S O, Sun Shuyu

机构信息

Research group of Fluid Flow Modeling and Simulation, Department of Applied Mathematics, University of Dhaka, Dhaka, 1000, Bangladesh.

Department of Computer Science and Artificial Intelligence (Mathematics), SR University, Warangal, 506371, Telangana State, India.

出版信息

Sci Rep. 2024 Oct 5;14(1):23152. doi: 10.1038/s41598-024-73426-4.

Abstract

The intricate dynamics of mixed convective thermic and species transport in a power-law flowing fluid through a continuously stretched surface are investigated. The uniqueness of this study lies in the consideration of fluid variable thermic conductivity and viscosity, which introduces a higher degree of realism into the analysis. The transformation of similarity is used to transform the fundamental governing equations, and after that, the set of equations is processed numerically utilizing a non-similarity local approach. Furthermore, the effects of Soret and Dufour represent the cross-diffusion phenomena, accounting for the energy exchange with the surroundings. These factors collectively influence the stretching surface's gradient velocity, affecting the thermal and species concentration rates. The findings offer a comprehensive understanding of these complex interactions, paving the way for optimizing thermic and species transport processes in various industrial applications. This study, therefore, holds significant potential for enhancing efficiency and performance in relevant industrial sectors. The main terms are the combinations of Dufour and Soret numbers that significantly impact the flow rate profile and mass transfer field. The coupled study of the nonlinear velocity, energy distribution and chemical mixture variance made the study more impactful in practicality. Skin friction variation shows limited impact with variations in the Soret number. The enhanced thermal gradient results in improved non-similarity parameters, yet it demonstrates a decrease with an increase in variable thermal diffusivity. There is a decrease in the temperature gradient as the buoyancy term reduces, while an increase is observed with changes in the Prandtl number. Similarly, the Nusselt number experiences a comparable impact due to changes in the Soret number.

摘要

研究了幂律流体在连续拉伸表面上流动时混合对流热质传递的复杂动力学。本研究的独特之处在于考虑了流体可变的热导率和粘度,这为分析引入了更高的现实度。采用相似变换来转换基本控制方程,之后,利用非相似局部方法对方程组进行数值处理。此外,索雷特(Soret)和杜福尔(Dufour)效应代表了交叉扩散现象,说明了与周围环境的能量交换。这些因素共同影响拉伸表面的梯度速度,进而影响热质浓度率。研究结果全面理解了这些复杂的相互作用,为优化各种工业应用中的热质传递过程铺平了道路。因此,本研究在提高相关工业部门的效率和性能方面具有巨大潜力。主要项是杜福尔数和索雷特数的组合,它们对流速分布和传质场有显著影响。对非线性速度、能量分布和化学混合物方差的耦合研究使该研究在实际应用中更具影响力。表面摩擦变化对索雷特数的变化影响有限。增强的热梯度导致非相似参数改善,但随着可变热扩散率的增加而减小。随着浮力项减小,温度梯度降低,而随着普朗特数的变化则升高。同样,由于索雷特数的变化,努塞尔数也受到类似影响。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/fc06/11452409/f8eba78d26f4/41598_2024_73426_Fig1_HTML.jpg

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