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Critical Dimension of a Circular Heat and Solute Source for an Optimum Transfer within Square Porous Enclosures

机译:圆形热和溶质源的临界尺寸,以在方形多孔壳体内最佳转移

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The present work refers to the investigation of natural convection within a partitioned porous enclosure, driven by cooperating thermal and solutal buoyancy forces. The side walls are maintained at a uniform temperature and concentration, lower than that of a circular heat and solute source, which located at the center of the porous square, the rest of the horizontal walls are kept insulated. The physical model for the momentum conservation equation makes use of the Brinkman extension of the classical Darcy equation, the set of coupled equations is solved using the finite volume approach and the SIMPLER algorithm. To account for the impact of the main parameters such the buoyancy ratio; Lewis and porous thermal Rayleigh numbers; as well as the source dimension, heat and mass transfer characteristics are widely inspected and then new powerful correlations are proposed, which predict within ±1% the numerical results. Noted that the validity of the used code was ascertained by comparing our results with experimental data and numerical ones; already available in the literature.
机译:本作者是指通过配合热和溶解力驱动的分配多孔外壳内的自然对流的研究。侧壁保持在均匀的温度和浓度,低于位于多孔正方形中心的圆形热和粗源的浓度,其余的水平壁保持绝缘。动量保护方程的物理模型利用经典达西方程的Brinkman延伸,使用有限体积方法和更简单的算法来解决一组耦合方程。要考虑主要参数这种浮力比的影响;刘易斯和多孔热瑞利数;除了源尺寸,热量和传质特征,广泛检查,然后提出了新的强大的相关性,其在数值结果中预测到±1%内。注意,通过将我们的结果与实验数据和数字的结果进行比较来确定使用的代码的有效性;已经在文献中提供。

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