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Analytical solution of the governing equations for heat and mass transfer in evaporative cooling process

机译:蒸发冷却过程中热量和传质方程的分析解

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In this work, the governing equations of the heat and mass transfer in evaporative cooling process are solved by using the power series method. The physical properties, including the Lewis factor, are considered constant along the cooling process. The water loss from water stream vaporization is taken into account. An iterative procedure is developed for calculating the expansion coefficients of the humidity ratio, the air enthalpy, and the number of transfer units. In all study cases, the power series solution is convergent for the heat and mass transfer equations, except for the number of transfer units equation. Thus, Gauss quadrature technique is implemented as an alternative method for determining the number of transfer units profile. As a comparison, the study cases are also solved numerically by the Dormand-Prince Runge-Kutta method. The numerical and analytical results are found to be in excellent agreement when the mass flow-rate ratio between water and dry air is low. The computational execution time of the analytical solution is 50 times faster than the numerical solution. Furthermore, the proposed technique was applied to a study case previously reported and the results were properly represented with an average error of 3%. (C) 2019 Elsevier Ltd and IIR. All rights reserved.
机译:在这项工作中,通过使用电力串联方法解决了蒸发冷却过程中的热量和传质的控制方程。沿冷却过程认为包括lewis因子的物理性质,包括恒定。考虑水流蒸发的水损失。开发了一种迭代程序,用于计算湿度比,空气焓和转移单元数量的膨胀系数。在所有研究案例中,除了传输单元等式的数量之外,电力串联解决方案是用于热量和质量传递方程的会聚。因此,高斯正交技术被实现为用于确定转移单元轮廓的数量的替代方法。作为比较,研究案例也由Dormand-Prince Runge-Kutta方法数量解决。当水和干燥空气之间的质量流量比低时,发现数值和分析结果具有很好的一致性。分析解决方案的计算执行时间比数值解决方案快50倍。此外,将所提出的技术应用于先前报道的研究案例,结果适当地表示,平均误差为3%。 (c)2019年Elsevier Ltd和IIR。版权所有。

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