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Numerical solution of solar energy absorbed in porous medium with a new approach for vapor pressure calculation and consideration of solute crystallization

机译:一种新的蒸汽压计算方法及溶质结晶的数值方法求解多孔介质中吸收的太阳能

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The goal of the study is to enhance the productivity of solar stills using an unsaturated porous medium initially saturated by salty water and using concentrating reflector. This paper concentrates only on the mathematical model for the porous medium and its solution using a finite-volume approach. The previous studies dealt with wick medium with high water content and liquid saturation in the wick medium was not determined. A physical model for the initially saturated porous medium was developed. The model takes into consideration the salt concentration in the solution, surface and internal water diffusions to humid air with vapor pressure determined from vapor mass balance. The system of transient one-dimensional differential equations was developed together with the boundaries and initial conditions. A finite-volume method was used for discretisation of the differential equations. A fully-implicit scheme was used for unsteady term discretisation while the convective terms (liquid solution, vapor and dry air) in the energy equation are handled by an upwind scheme method. The nonlinear equations are solved simultaneously by updating the coefficients matrix at one time step until the five variables converge to prescribed tolerance. Matlab was used as a programming tool. Solution of the model is obtained and discussed.
机译:该研究的目的是使用最初被盐水饱和的不饱和多孔介质和聚光反射器来提高太阳能蒸馏器的生产率。本文仅集中于多孔介质的数学模型及其使用有限体积方法的解决方案。先前的研究处理的是含水量高的芯吸介质,尚未确定芯吸介质中的液体饱和度。建立了最初饱和的多孔介质的物理模型。该模型考虑了溶液中的盐浓度,表面和内部水向湿空气的扩散,其蒸气压由蒸气质量平衡确定。结合边界和初始条件,开发了瞬态一维微分方程组。有限体积方法用于微分方程的离散化。完全隐式方案用于非稳态项离散化,而能量方程中的对流项(液体溶液,蒸气和干燥空气)通过迎风方案方法进行处理。通过一次更新系数矩阵直到五个变量收敛到规定的公差,可以同时求解非线性方程。 Matlab被用作编程工具。获得并讨论了模型的解。

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