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Thermosolutal Convection in a Rectangular Concentric Annulus: A Comprehensive Study

机译:矩形同心圆环中的热固对流:一项综合研究

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This investigation presents numerical treatment of governing equations pertaining to thermosolutal flow within an annulus and an application of a model describing the important physical phenomenon as found in muffle furnace. The inner side of the annulus is exposed to high temperature and high solute concentration while the outer side of the annulus is maintained at low temperature and low solute concentration. Darcy-Brinkman-Forchheimer model is used to study the flow, heat and solute transfer in a non-Darcian saturated porous media. The solution is obtained upon application of control volume integration. Modified MAC method is used for the numerical solution of governing equations. Gradient dependent consistent hybrid upwind scheme of second order (GDCHUSSO) is used for discretization of the convective terms. The parameters such as Rayleigh-Darcy number, Darcy number, buoyancy ratio and width ratio, that govern the flow phenomenon have been identified and their effects are critically examined. The fluid flow pattern in the annular space and the associated heat and mass transfer are conceptualized from the obtained isoconcentration, isotherm and flowline contour maps.
机译:这项研究提出了与环空内热固溶流有关的控制方程的数值处理以及描述马弗炉中重要物理现象的模型的应用。环的内侧暴露于高温和高溶质浓度,而环的外侧保持在低温和低溶质浓度。 Darcy-Brinkman-Forchheimer模型用于研究非达西饱和饱和多孔介质中的流动,热量和溶质传递。该解决方案是在应用控制量集成后获得的。修正的MAC方法用于控制方程的数值解。梯度相关的二阶一致性混合迎风方案(GDCHUSSO)用于对流项的离散化。已经确定了控制流动现象的参数,例如瑞利-达西数,达西数,浮力比和宽度比,并对其作用进行了严格检验。根据所获得的等浓度,等温线和流线轮廓图,可以对环形空间中的流体流动模式以及相关的热量和质量传递进行概念化。

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