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Enhancement of heat and mass transfer rates through various porous cavities for triple convective-diffusive free convection

机译:通过各种多孔空腔增强热量和传质速率进行三重对流 - 扩散自由对流

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摘要

Convective energy and mass transfer in various porous chambers are a wide-spread physical phenomenon in natural and technical systems. The triple diffusive free convection is examined in square, trapezoidal and triangular porous chambers under an impact of internal volumetric heat generation. The top and bottom surfaces of the chambers are assumed to be adiabatic and impermeable. In this study, different concentrations of NaCl and Sucrose are utilized as solutal components with water. Governing equations written employing the linear Darcy model and non-primitive dimensionless variables were worked out by the finite element technique with the Galerkin method of weighted residuals. The influence of the internal heat generation rate, Rayleigh and Lewis numbers, buoyancy ratios on the dimensionless temperature, the concentration of both salts, Nusselt, Lewis and Sherwood numbers are scrutinized. The study reveals that the growth of the inner volumetric heat flux raises the temperature within the cavity and reduces the Nusselt number, while the Sherwood and Nusselt numbers are raised with the buoyancy ratio parameter. Also, the triangular cavity shows the highest heat and mass transfer rate.
机译:各种多孔腔室中的对流能和传质在天然和技术系统中是一种广泛的物理现象。在内部体积发热的影响下,在方形,梯形和三角形多孔室中检查三重扩散自由对流。假设腔室的顶部和底表面是绝热和不可渗透的。在本研究中,不同浓度的NaCl和蔗糖用作溶液组分用水。使用加权残留的Galerkin方法的有限元技术来研究采用线性达西模型和非原始无量纲变量的编写的控制方程。内部发热率,瑞利和lewis数,浮力比在无量纲温度下的影响,筛选盐,Nusselt,Lewis和舍伍德数的浓度。该研究表明,内部容积热通量的生长将温度提高了腔内的温度并减少了南瓜数,而夏尔伍德和营养数量随着浮力比参数提出。而且,三角形腔显示出最高的热量和传质速率。

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