4.7 Article

Unsteady numerical modeling, experimental validation and optimization of a solar air heater based on the second law of thermodynamics using genetic algorithm

Journal

JOURNAL OF THERMAL ANALYSIS AND CALORIMETRY
Volume 148, Issue 14, Pages 7163-7183

Publisher

SPRINGER
DOI: 10.1007/s10973-023-12222-0

Keywords

Solar air heater; Heat transfer; Exergy efficiency; Genetic algorithm; Optimization

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An optimal design method for solar air heaters was developed using a mathematical model and numerical simulations. The results showed that reducing the absorber thickness and side frame thickness can improve the energy efficiency and increase the maximum outlet temperature. The use of genetic algorithm technique resulted in an optimal heater area.
Solar air heaters have a low thermal performance and it is necessary to improve their efficiency. The objective is to find operating conditions with the minimum losses of useful energy by selecting optimal design parameters. For this purpose, an unsteady mathematical model was developed based on six coupled differential equations from the energy balances of six collector components. The equations were solved numerically using Runge-Kutta-Fehlberg method with an iterative code in MATLAB. In the solution procedure, unlike most previous works, the solar heater was divided into differential volume elements of length increment x and optimal time step size was determined at each integration step. The numerical results were validated with experimental data of a built prototype and good agreements were obtained. The results revealed that the exergy efficiency was improved up to 1.1 times when the absorber thickness decreased from 0.001 to 0.0005 m, while the highest value of efficiency increased 3 times when the side frame thickness varied from 0.015 to 0.035 m. Also, for a mass flow of 0.0017 kg s(-1), the useful exergy and outlet temperature reached their maximum values of 6.7 W and 58 degrees C, respectively. Moreover, the genetic algorithm technique was used to obtain an optimal set of heater geometric parameters with maximum exergy gain. An optimal heater area of 1.72 m(2) was found. Finally, three models were defined to quantify the effects of different combinations of geometric parameters and materials. It was found that model III improved the highest value of exergy efficiency by 6 and 4% compared to models I and II, respectively. A constant maximum value of 7% between 10 and 16 h was achieved.

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