Design Optimization of a Solar Air Collector Integrating a Phase Change Material

Solar radiation is a clean and renewable source of energy, which can be employed in various forms. In contrast to electricity, the use of solar energy in the form of heat is simple and straightforward. Solar air collectors (SAC), which convert solar radiation into heat and transfer it to the air, re...

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Main Authors: Martin Zálešák, Lubomír Klimeš, Pavel Charvát
Format: Article
Language:English
Published: AIDIC Servizi S.r.l. 2020-08-01
Series:Chemical Engineering Transactions
Online Access:https://www.cetjournal.it/index.php/cet/article/view/10977
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spelling doaj-0ef5317ef4894e1eb88c6f57dab13bbd2021-02-16T11:29:36ZengAIDIC Servizi S.r.l.Chemical Engineering Transactions2283-92162020-08-018110.3303/CET2081036Design Optimization of a Solar Air Collector Integrating a Phase Change MaterialMartin Zálešák Lubomír KlimešPavel CharvátSolar radiation is a clean and renewable source of energy, which can be employed in various forms. In contrast to electricity, the use of solar energy in the form of heat is simple and straightforward. Solar air collectors (SAC), which convert solar radiation into heat and transfer it to the air, represent a way how to use solar energy for space heating in buildings. In the paper, the operation and optimal design of a solar air collector integrating a phase change material (PCM) for thermal energy storage is computationally investigated. A computer model of a front and back pass solar air collector with a PCM-based absorber was developed and validated against experimental data. The energy balance approach coupled with the control volume method was implemented for solving conduction heat transfer inside the PCM, and the effective heat capacity method was used for phase change modelling. The developed model was consequently coupled with the self-adaptive differential evolution optimization method. The cost function was defined as the root mean square error between the outlet SAC temperature and the set temperature. Using PCM parameters and its width as variables, the optimal set of parameters was determined. The optimal temperature of phase change was equal to 64.8 °C, PCM thickness 0.08 m and material parameter c 1 = 69,997 J/kg?K.https://www.cetjournal.it/index.php/cet/article/view/10977
collection DOAJ
language English
format Article
sources DOAJ
author Martin Zálešák
Lubomír Klimeš
Pavel Charvát
spellingShingle Martin Zálešák
Lubomír Klimeš
Pavel Charvát
Design Optimization of a Solar Air Collector Integrating a Phase Change Material
Chemical Engineering Transactions
author_facet Martin Zálešák
Lubomír Klimeš
Pavel Charvát
author_sort Martin Zálešák
title Design Optimization of a Solar Air Collector Integrating a Phase Change Material
title_short Design Optimization of a Solar Air Collector Integrating a Phase Change Material
title_full Design Optimization of a Solar Air Collector Integrating a Phase Change Material
title_fullStr Design Optimization of a Solar Air Collector Integrating a Phase Change Material
title_full_unstemmed Design Optimization of a Solar Air Collector Integrating a Phase Change Material
title_sort design optimization of a solar air collector integrating a phase change material
publisher AIDIC Servizi S.r.l.
series Chemical Engineering Transactions
issn 2283-9216
publishDate 2020-08-01
description Solar radiation is a clean and renewable source of energy, which can be employed in various forms. In contrast to electricity, the use of solar energy in the form of heat is simple and straightforward. Solar air collectors (SAC), which convert solar radiation into heat and transfer it to the air, represent a way how to use solar energy for space heating in buildings. In the paper, the operation and optimal design of a solar air collector integrating a phase change material (PCM) for thermal energy storage is computationally investigated. A computer model of a front and back pass solar air collector with a PCM-based absorber was developed and validated against experimental data. The energy balance approach coupled with the control volume method was implemented for solving conduction heat transfer inside the PCM, and the effective heat capacity method was used for phase change modelling. The developed model was consequently coupled with the self-adaptive differential evolution optimization method. The cost function was defined as the root mean square error between the outlet SAC temperature and the set temperature. Using PCM parameters and its width as variables, the optimal set of parameters was determined. The optimal temperature of phase change was equal to 64.8 °C, PCM thickness 0.08 m and material parameter c 1 = 69,997 J/kg?K.
url https://www.cetjournal.it/index.php/cet/article/view/10977
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