2019
DOI: 10.1002/ep.13255
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Numerical study for estimation of temperature distribution in solar pond in diverse climatic conditions for all cities of Turkey

Abstract: In this study, a numerical investigation for the solar ponds temperature distribution in Turkey was conducted and is compared with the experimental data for a particular district. For this, a prototype salinity‐gradient solar pond with square cross‐section with insulated wall and with seven layers was modeled by considering previously conducted experimental studies, and then, numerical method was conducted by using Finite Element Method with a commercial software COMSOL. Temperature and solar radiation data we… Show more

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Cited by 9 publications
(12 citation statements)
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“…Therefore, the optimum number of mesh distribution, more agreement with the experiment were applied and element size was set to coarse. Mesh quality, boundary conditions, and modeling approach were checked previously made numerical models and this configuration was found to be compatible with similar ones 22‐24 . Quality of mesh was also checked in terms of skewness of the mesh element and mesh statistics was generated.…”
Section: Meshing and Boundary Conditionsmentioning
confidence: 95%
“…Therefore, the optimum number of mesh distribution, more agreement with the experiment were applied and element size was set to coarse. Mesh quality, boundary conditions, and modeling approach were checked previously made numerical models and this configuration was found to be compatible with similar ones 22‐24 . Quality of mesh was also checked in terms of skewness of the mesh element and mesh statistics was generated.…”
Section: Meshing and Boundary Conditionsmentioning
confidence: 95%
“…Heat transfer in liquid, solid, and boundary with the air was calculated with Equation ) 21 ρCP()Tt+utrans.T+.()boldqbold+qr=italicαT:dSdt+Q where, ρ is density, C P is the specific heat capacity at the constant stress, T is the absolute temperature, q is the heat flux by conduction and q r is by radiation depends on the medium, α is the coefficient of thermal expansion, u trans is the velocity vector of translational motion, S is the second Piola‐Kirchhoff stress tensor, Q contains additional heat sources.…”
Section: Methodsmentioning
confidence: 99%
“…29,30 In other studies, heat transfer equations in the discrete ordinate method and Kays-Crawford model were tested and correlated with experiments. 21,31 5 section to along the surface and after reaching the lowest speed at a certain distance, it started to accelerate again excluding 5 cm in the barbs (Figure 5b). Figure 3a indicates that temperature increases from inlet to outlet section due to the slowing down of the wind.…”
Section: Adaptability and Verificationmentioning
confidence: 98%
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