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Wednesday
12 Feb 2025

New Research Suggests Optimal Tilt Angle, Overhead Height for Rooftop PV Systems

12 Feb 2025  by pv magazine   

 


The experimental setup

Researchers from China's Guilin University of Electronic Technology have proposed a new model to investigate the impact of different overhead heights and tilt angles of PV modules on thermal and electrical performance and energy-saving of rooms.

The numerical model's accuracy was verified through an experimental model.

“A comprehensive study about the influence of various overhead heights and tilt angles on annual thermal and electric performance is lacking in the literature, while such a study is essential to understand the obstacles during the design of photovoltaic roofs,” said the team. “Moreover, previous studies concentrate on the energy-saving benefits of photovoltaic roofs in specific installation types, but there is a lack of research on the comprehensive performance in different installation types.”

The numerical model was developed in the Design Builder software, which can account for various energy exchanges inside and outside buildings, including multiple forms of heat transfer such as conduction, convection, and radiation. Local meteorological data from the northeastern Chinese city of Guilin were used.

An enclosed structure without PV on top is compared to one where the height and the tilt angle of PV modules are at play.

“The enclosure structure of the simulation room used single-layer plywood with a thickness of 1.5 cm,” said the group. “To simulate the reflection effect of aluminum foil around the building, a 0.01 cm thick reflective layer with a reflectivity of 0.90 is constructed around the enclosure structure. The photovoltaic module is a 200 W monocrystalline silicon photovoltaic panel.”

The experimental rig used plywood measuring 1,850 mm × 950 mm × 1,850 mm, with a thickness of 15 mm. Aluminum foil covered the surface of the test rig to reduce heat dissipation from the enclosing structure, and the PV modules had dimensions of 1,580 mm × 808 mm × 35 mm. It was measured against the simulated model with an overhead height of 200 mm and a tilt angle 25? for the PV panel.

“The root mean square error (RMSE) and mean absolute percentage error (MAPE) of the roof with photovoltaic modules are 0.16–2.35 and 0.90%–9.38%,” the scientists said. “Meanwhile, the RMSE and MAPE of the conventional roofs are 0.42–2.55 and 0.95%–8.89%. It is shown that the model established in this paper is reliable.”

Based on these results, the researchers changed the height and angle parameters in the simulation. To check the height impact, the academics fixed the panel to a parallel setting and checked it under 100 mm, 150 mm, and 200 mm. On the other hand, under a height of 200 mm, they checked different inclination angles. Namely, 0°, 15°, 20°, 25°, 30°, 35°, 40°, 45°.

“Due to the difference in solar elevation angle between summer and winter, the daily power generation (Epvr) of parallel overhead photovoltaic roofs is optimal (307.2 W/m2) in summer, and the Epvr decreases with the increase of tilt angle,” they explained. “The Epvr is the worst in winter, while the gain of an inclined overhead power supply gain shows a single peak trend. The gain of the inclined overhead photovoltaic roof at 40? reaches the best (234.6 W/m2) and then shows a downward trend.”

In summer, they also found that the PV roof's daily energy-saving efficiency is the highest, at 18.8%. As the tilt angle increases, the efficiency of inclined overhead roofs shows a downward trend. In winter, the optimal efficiency is found at an inclination of 40?, with 25.6%, while the parallel case is the lowest.

“The optimal power supply gain and comprehensive energy-saving efficiency are achieved with a 20? tilt angle throughout the year, with Epvr value of 79.4 kW⋅h/m2 and efficiency of 25.5%,” the team concluded. “The results indicate that adjusting the overhead height slightly affects the daily cooling load difference between conventional and photovoltaic roofs, with negligible impact on overall energy-saving efficiency (less than 0.2%).”

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