EMHD 三元纳米流体流动的不可逆分析:揭示热辐射、化学反应和交叉扩散的综合效应

Gandrakota Kathyayani, Satuluri Satya Nagendra Rao
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引用次数: 0

摘要

了解三元混合纳米流体在耦合应力效应影响下在平板上的行为,将为开发更有效的热交换器和冷却系统提供重要启示。在这项研究中,我们分析了各种因素(包括耦合应力和交叉扩散参数(Dufour 和 Soret))对穿过对流加热平板的三元混合纳米流体流动的影响[公式:见正文]。分析考虑了非傅里叶热通量和不可逆性。使用适当的相似变换将控制方程转换为常微分方程组,然后使用 bvp4c 求解器求解。本文提供了两个实例的结果,即纳米流体([公式:见正文])和三元混合纳米流体[公式:见正文]。 流体速度与耦合应力参数上升([公式:见正文])呈负相关,这是本研究的主要发现之一。在[公式:见正文]的范围内,摩擦因数以 0.02878(在纳米流体流动的情况下)和 0.038083(在三元混合纳米流体流动的情况下)的速率逐渐增加。此外,当杜富尔数介于 0 和 0.6 之间时,努塞尔特数会明显下降 0.27678(在纳米流体流动的情况下)和 0.26428(在三元混合纳米流体流动的情况下)。此外,在[公式:见正文](舍伍德数)处,舍伍德数以 0.0786(就纳米流体流动而言)和 0.05592(就三元混合纳米流体流动而言)的速度下降。据观察,化学反应参数[公式:见正文]的增加会降低流体浓度。据观察,当[计算公式:见正文]时,舍伍德数以 0.037654(在纳米流体流动的情况下)和 0.037661(在三元混合纳米流体流动的情况下)的速率增加。
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Irreversibility analysis of EMHD ternary nanofluid flow: Unveiling the combined effects of thermal radiation, chemical reactions and cross-diffusion
Comprehending the behaviour of ternary hybrid nanofluids with the influence of couple stress effects on a flat plate will provide vital insights for the development of more effective heat exchangers and cooling systems. In this investigation, we analyzed the impact of various factors, including couple stress and cross-diffusion parameters (Dufour and Soret), on a ternary hybrid nanofluid flow [Formula: see text] across a convectively heated flat plate. The analysis takes into account non-Fourier heat flux and irreversibility. The governing equations are converted into a set of ordinary differential equations using appropriate similarity transformations, and then the bvp4c solver is used to find solutions. Outcomes are provided for two instances, that is, nanofluid ([Formula: see text]) and ternary hybrid nanofluid [Formula: see text] The fluid velocity is found to be negatively correlated with the couple stress parameter rises ([Formula: see text]) which is one of the major findings in this study. Within the range of [Formula: see text] it is seen that the friction factor exhibits a gradual increase with a rate of 0.02878 (in the case of nanofluid flow) and 0.038083 (in the case of ternary hybrid nanofluid flow). Additionally, when the Dufour number is between 0 and 0.6, the Nusselt number exhibits a discernible decrease of 0.27678 (in the case of nanofluid flow) and 0.26428 (in the case of ternary hybrid nanofluid flow). Furthermore, at [Formula: see text] (the Sherwood number), the Sherwood number drops at a rate of 0.0786 (in the case of nanofluid flow) and 0.05592 (in the case of ternary hybrid nanofluid flow). It has been observed that an increase in the chemical reaction parameter [Formula: see text] lowers the fluid concentration. It is observed that the Sherwood number increases at a rate of 0.037654 (in the case of nanofluid flow) and 0.037661 (in the case of ternary hybrid nanofluid flow) when [Formula: see text].
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