具有对流边界条件的辐射微极流体在拉伸薄片上Darcy- Forchheimer流动的Arrhenius活化能和二元化学反应效应

IF 2.5 4区 工程技术 Q2 ENGINEERING, MECHANICAL
Meenakumari Ramamoorthy, Sucharitha Gorintla, Lakshminarayana Pallavarapu, Kuppalapalle Vajravelu
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引用次数: 0

摘要

本文探讨了微极流体在具有对流边界的可渗透拉伸表面上的MHD流动。流动机制是由守恒原理控制的。通过适当的相似变换,得到控制偏微分方程为非线性耦合偏微分方程。采用龙格-库塔-费尔伯格格式和射击技术对所得的高度非线性微分方程进行了数值求解。通过图形和表格的形式对各种参数对速度、微旋、温度和浓度的影响进行了数值分析。现有文献验证了本文的研究结果。本文的研究对换热器和润滑油精炼工艺等工业和技术具有重要的指导意义。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Arrhenius activation energy and binary chemical reaction effects on Darcy- Forchheimer flow of radiative micropolar fluid on a stretching sheet with convective boundary condit
The current article explores the MHD flow of micropolar fluid over a permeable stretching surface with convective boundaries. The flow mechanism is administrated by conservation principles. By applying the suitable similarity transformation, the governing PDEs are turned out to be non-linear coupled ODEs. The resultant highly non-linear ODEs are solved numerically by the Runge-Kutta Fehlberg scheme along with the shooting technique. The performance of sundry parameters on the velocity, microrotation, temperature and concentration are discussed numerically through graphs and tables. The present results are validated by the existing literature. The present investigation is very helpful in industries and technology such as heat exchangers and the refining process of lubricants.
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来源期刊
Journal of Porous Media
Journal of Porous Media 工程技术-工程:机械
CiteScore
3.50
自引率
8.70%
发文量
89
审稿时长
12.5 months
期刊介绍: The Journal of Porous Media publishes original full-length research articles (and technical notes) in a wide variety of areas related to porous media studies, such as mathematical modeling, numerical and experimental techniques, industrial and environmental heat and mass transfer, conduction, convection, radiation, particle transport and capillary effects, reactive flows, deformable porous media, biomedical applications, and mechanics of the porous substrate. Emphasis will be given to manuscripts that present novel findings pertinent to these areas. The journal will also consider publication of state-of-the-art reviews. Manuscripts applying known methods to previously solved problems or providing results in the absence of scientific motivation or application will not be accepted. Submitted articles should contribute to the understanding of specific scientific problems or to solution techniques that are useful in applications. Papers that link theory with computational practice to provide insight into the processes are welcome.
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