沃伊特流体中的非稳态三重扩散振荡流

IF 1.7 3区 化学 Q3 CHEMISTRY, MULTIDISCIPLINARY
Y. Vinod, Suma Nagendrappa Nagappanavar,  Sangamesh, K. R. Raghunatha, D. L. Kiran Kumar
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引用次数: 0

摘要

非牛顿流体层中的对流能量和质量传递是自然和技术系统中广泛存在的一种物理现象。三重扩散对流在化学工程中发挥着至关重要的作用,有助于理解和优化涉及多种成分的传质过程。它对于设计高效分离系统、优化催化剂、预测反应动力学和改善环境过程至关重要。本文旨在探讨 Voigt 流体层中三重扩散对流的振荡流动。在振荡技术的帮助下,支配偏微分方程被转化为耦合常微分方程。研究强调了已知物理参数的影响,如热格拉肖夫数、溶质格拉肖夫数、普朗特数、刘易斯数和福伊特流体参数对速度、温度、浓度和传热传质速率的影响。研究特别发现,随着受热板上注入量的增加,两个通道板上的表皮摩擦也会增加。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Unsteady triple diffusive oscillatory flow in a Voigt fluid

Unsteady triple diffusive oscillatory flow in a Voigt fluid

Convective energy and mass transfer in a non-Newtonian fluid layers a wide-spread physical phenomenon in natural and technical systems. Triple diffusive convection plays a crucial role in chemical engineering by enabling the understanding and optimisation of mass transfer processes involving multiple components. It is essential for designing efficient separation systems, optimising catalysts, predicting reaction kinetics, and improving environmental processes. The motivation of this paper is to explore an Oscillatory flow of a triple diffusive convection in a Voigt fluid layer. The governing partial differential equations are transformed into coupled ordinary differential equations with the help of the oscillation technique. The study emphasises the effects of known physical parameters, such as the thermal Grashof number, solutal Grashof number, Prandtl number, Lewis numbers and Voigt fluid parameters on velocity, temperature, concentrations and rate of heat and mass transfers. In particularly, the study finds that skin friction increases on both channel plates with increasing injection on the heated plate.

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来源期刊
Journal of Mathematical Chemistry
Journal of Mathematical Chemistry 化学-化学综合
CiteScore
3.70
自引率
17.60%
发文量
105
审稿时长
6 months
期刊介绍: The Journal of Mathematical Chemistry (JOMC) publishes original, chemically important mathematical results which use non-routine mathematical methodologies often unfamiliar to the usual audience of mainstream experimental and theoretical chemistry journals. Furthermore JOMC publishes papers on novel applications of more familiar mathematical techniques and analyses of chemical problems which indicate the need for new mathematical approaches. Mathematical chemistry is a truly interdisciplinary subject, a field of rapidly growing importance. As chemistry becomes more and more amenable to mathematically rigorous study, it is likely that chemistry will also become an alert and demanding consumer of new mathematical results. The level of complexity of chemical problems is often very high, and modeling molecular behaviour and chemical reactions does require new mathematical approaches. Chemistry is witnessing an important shift in emphasis: simplistic models are no longer satisfactory, and more detailed mathematical understanding of complex chemical properties and phenomena are required. From theoretical chemistry and quantum chemistry to applied fields such as molecular modeling, drug design, molecular engineering, and the development of supramolecular structures, mathematical chemistry is an important discipline providing both explanations and predictions. JOMC has an important role in advancing chemistry to an era of detailed understanding of molecules and reactions.
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