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Mathematical Analysis of Entropy Generation in the Flow of Viscoelastic Nanofluid through an Annular Region of Two Asymmetric Annuli Having Flexible Surfaces

机译:粘弹性纳米流体流动熵生成的数学分析通过具有柔性表面的两个不对称云的环形区域

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In this manuscript, the authors developed the mathematical model for entropy generation analysis during the peristaltic propulsion of Jeffrey nanofluids passing in a midst of two eccentric asymmetric annuli. The model was structured by implementation of lubrication perspective and dimensionless strategy. Entropy generation caused by the irreversible influence of heat and mass transfer of nanofluid and viscous dissipation of the considered liquid was taken into consideration. The governing equations were handled by a powerful analytical technique (HPM). The comparison of total entropy with the partial entropy was also invoked by discussing Bejan number results. The influence of various associated variables on the profiles of velocity, temperature, nanoparticle concentration, entropy generation and Bejan number was formulated by portraying the figures. Mainly from graphical observations, we analyzed that, in the matter of thermophoresis parameter and Brownian motion parameter, entropy generation is thoroughly enhanced while inverse readings were reported for the temperature difference parameter and the ratio of temperature to concentration parameters.
机译:在这个手稿中,作者开发了在杰弗里纳米流体的蠕动推进过程中发育了熵生成分析的数学模型,其在两个偏心不对称云中间的偏心纳米流体中。该模型是通过实施润滑视角和无量纲策略的构成。考虑了由纳米流体和纳米流体传递的不可逆影响和所考虑的液体粘性耗散引起的熵生成。控制方程由强大的分析技术(HPM)处理。通过讨论Bejan Number结果,还通过讨论了与部分熵的总熵的比较。通过描绘图来制定各种相关变量对速度,温度,纳米粒子浓度,熵生成和BEJAN数的谱的影响。主要来自图形观察,我们分析了,在热孔参数和布朗运动参数的问题中,熵产生彻底增强,而报告了温度差参数的逆读数和温度与浓度参数的比率。

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