Thermal Performance and Cost to Produce 90 C-Hot Water of Solar Thermal Collector and Hybrid Photovoltaic Thermal (PVT) Collector Systems

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International Journal of Energy and Power Engineering 216; (4): -162 http://www.sciencepublishinggroup.com/j/ijepe doi: 1.11648/j.ijepe.2164.13 ISSN: 2326-97X (Print); ISSN: 2326-96X (Online) Thermal Performance and Cost to Produce 9 C-Hot Water of Solar Thermal Collector and Hybrid Photovoltaic Thermal (PVT) Collector Systems Shigeki Hirasawa *, Tsuyoshi Kawanami, Katsuaki Shirai Department of Mechanical Engineering, Kobe University, Rokkodai, Nada, Kobe, Hyogo, Japan Email address: hirasawa@kobe-u.ac.jp (S. Hirasawa) * Corresponding author To cite this article: Shigeki Hirasawa, Tsuyoshi Kawanami, Katsuaki Shirai. Thermal Performance and Cost to Produce 9 C-Hot Water of Solar Thermal Collector and Hybrid Photovoltaic Thermal (PVT) Collector Systems. International Journal of Energy and Power Engineering. Vol., No. 4, 216, pp. -162. doi: 1.11648/j.ijepe.2164.13 Received: August 8, 216; Accepted: September 6, 216; Published: September 19, 216 Abstract: The effects of types of collector systems, operation-control methods, and locations in the world on thermal performance of solar thermal collector systems and cost to produce required amount of 9 C-hot water were studied through numerical simulations. Also performance of a hybrid photovoltaic thermal (PVT) collector system was examined. Calculation results showed that the costs for all solar thermal collector systems were much less than that without solar thermal collector system. Effect of the locations in the word on the cost was large. Total energy efficiency and exergy efficiency of PVT system were lower than those of the solar thermal collector system. The cost for PVT system was higher than that for the solar thermal collector system. Keywords: Thermal Efficiency, Exergy, Cost, Solar Thermal Collector, Hybrid Photovoltaic Thermal Collector 1. Introduction Alternative energy systems have been developed to reduce consumption of fossil energy and to decrease CO 2 emissions. Solar energy is one of these clean energies. If every house used more solar energy for their heat source and electrical energy source, much more fossil energy could be saved. Three types of solar energy utilization systems were developed: a solar thermal collector system, a photovoltaic (PV) power generation system, and a hybrid photovoltaic thermal (PVT) collector system. Solar thermal collector systems, that enable hot water to reach 42 C for baths, are presently widely used in Japan. It is important to develop highly efficient solar thermal collector systems to obtain 9 C-hot water to expand the usage of solar thermal energy. Also PV systems are widely used. Recently PVT system has been studied because its total energy efficiency is higher than that of PV system. Some works on solar thermal collector systems have been reported. Kovarik et al. [1] reported the optimal control of water flow through collectors. Dorato [2] reported the dynamic optimization techniques to design solar energy temperature control system. Hahne [3] reported the effect of parameters on the efficiency of flat-plate collector. Krause et al. [4] reported the optimization procedure to improve performance of large solar thermal system. Andersen et al. [], Robles et al. [6] and Wrobel et al. [7] reported the effect of weather and location on thermal performance of solar thermal collector systems. Authors [8 11] studied highly efficient flat-plate evacuated solar thermal collector systems. Also some works on PVT systems have been reported. Dubey et al. [12] reported the experimental results of thermal and electrical efficiencies for two types of PVT systems in Singapore. Evola et al. [13] reported the analytical results of exergy and thermoeconomic optimization of PVT system. Shyama et al. [14] reported the analytical results of two configurations of PVT system on thermal efficiency and electrical efficiency. Lammle et al. [] reported the experimental results of PVT system with low-emissivity coating on the solar panel. In this work, the effects of parameters (types of collector systems, operation-control methods, and locations in the

6 Shigeki Hirasawa et al.: Thermal Performance and Cost to Produce 9 C-Hot Water of Solar Thermal Collector and Hybrid Photovoltaic Thermal (PVT) Collector Systems world) on the thermal performance of the solar thermal collector systems and the cost to produce required amount of 9 C-hot water were studied through numerical simulations. Also performance of PVT system was examined and compared with those of the solar thermal collector systems. 2. Calculation Method for Solar Thermal Collector Systems and PVT Systems Two types of solar thermal collector systems were studied: an accumulating heated water collector system, and a water-circulating collector system. Figure 1 shows the accumulating heated water collector system, which supplies new water from morning to evening and accumulates heated water in a heat storage tank. There is no water in the heat storage tank in the morning. On the other hand the water-circulating collector system circulates water between the collector plate and the heat storage tank. Some water is in the heat storage tank in the morning and the water is heated over time by circulating it. 1 m 1 m Water Heated water (a) Top view. Collector plate Water tube Periphery insulator Glass plate High-vacuum Collector plate coated selective absorption film Water tube Urethane wool Water Solar collector Collector plate Water tube (b) Vertical cross section. Figure 2. Flat-pate evacuated solar thermal collector. 2 2 T T T ρ λ 2 2 c q = + + t x y h p (1) Utility Figure 1. Accumulating heated water system. Heated water Heat storage tank Water supply Figure 2 outlines the calculation model for a flat-plate evacuated solar thermal collector. A selective absorption film was coated on the upper side of the collector plate [16]. The calculation conditions were as follows. Six collector plates of 1 m 2 were used and the total collection area of the collector plates was 6 m 2. The collector plates were aluminum with a thickness of. mm and their inclined angles were 3. The air pressure in the collectors was vacuum pressure of.1 Pa and the water tube was attached to the back surface of the collector plate. There was Urethane wool below the collectors and the total length of water piping outside the collector plate was 1 m. The heat storage tank was.8.8.8 m, and there was Urethane wool with thickness of 7 mm outside the piping and the heat storage tank. The temperature distribution in the collector plate is calculated with the following unsteady thermal conduction equation: where T is the temperature, t is the time, λ is the thermal conductivity, c is the specific heat, ρ is the density, h p is the thickness of the collector plate, and q is the heat transfer rate per unit area. The heat transfer rate per unit area q is calculated as: q = q 1 - q 2 - q 3 - q 4 - q (2) where q 1 is the absorbed solar radiation, q 2 is the upward radiation loss, q 3 is the upward conduction loss, q 4 is the backward conduction loss, and q is the heat transfer rate to the water. The absorbed solar radiation q 1 is calculated as: q 1 = τ g ε 1 (3) where is the solar radiation outside the collector system, τ g is the transmissivity of glass plate (τ g =.93), and ε 1 is the absorptivity of the selective absorption film on the collector plate for solar radiation (ε 1 =.9). The solar radiation includes the effect of transient change of incidence angle of solar radiation beam on the fixed collector plate. The glass plate was assumed to be opaque to infrared radiation. Upward radiation loss q 2 is calculated as: 4 4 1 1 q2 = σ ( Tp Tg ) + 1 ε2 ε g where ε 2 is the emissivity of the selective absorption film for infrared radiation (ε 2 =.7), ε g is the emissivity of the glass plate for infrared radiation (ε g =.9), and σ is the (4)

International Journal of Energy and Power Engineering 216; (4): -162 7 Stefan-Boltzmann constant. Here, T p and T g are the temperatures of the collector plate and glass plate. The upward conduction loss q 3 is calculated as: q 3 = (λ a /h a )(T p - T g ) () where λ a is the thermal conductivity of vacuumed air (λ a =.37 W/m K at.1 Pa), and h a is the average distance between the upward surface of the collector plate and the glass plate (h a = 4 mm). The backward conduction loss through wool q 4 is calculated as: q 4 = (λ u /h u )(T p - T a ) (6) where λ u is the thermal conductivity of wool (λ u =.24 W/m K), h u is its thickness (h u = 1 mm), and T a is the surrounding air temperature. The forced convective heat transfer coefficient in the water tube to calculate the heat transfer rate to the water q was the Colburn's equation [17]. It was assumed that water would not boil even though it temporarily reached higher than 1 C. Conduction heat losses through the Urethane wool from the piping and the heat storage tank were also calculated. The initial amount of water in the tank at 8: for the water-circulating type was determined so that the temperature in the tank at 17: reached 9 C on sunny days of each month in advance. The water flow rate in the accumulating heated water system without control was determined so that the amount of water in the tank at 17: would be same as that in the water-circulating system. These equations were numerically calculated using the implicit finite difference method [17]. The calculation time step was 6 s. Figure 3 shows the vertical cross section of PVT collector. There was a glass plate above the photovoltaic panel. Air pressure in the collectors was atmospheric pressure. There was an aluminum collector plate with water tube on the back surface of the photovoltaic panel. Glass plate Air at atmosphere pressure Photovoltaic plate Collector plate Water tube Urethane wool Figure 3. Hybrid photovoltaic thermal (PVT) collector systems. Transient electric power generation efficiency η el of the photovoltaic panel is calculated as follows [18]: η el = η el-room {1. - β T (T PV - T room )} (7) where η el-room is the efficiency of photovoltaic panel at room temperature (η el-room =.182), β T is the temperature coefficient (β T =.41 K -1 ), T PV is the photovoltaic panel temperature, and T room is the room temperature (T room = 298 K). The emissivity of the photovoltaic panel for infrared radiation is ε 2 =.6 for the upward radiation loss q 2 in Eq. (4), because there is no selective absorption film on the photovoltaic panel. The thermal conductivity of air at atmospheric pressure is λ a =.23 W/m K for the upward conduction loss q 3 in Eq. (). Other calculation conditions are similar to the solar thermal collector. The heat transfer rate per unit area q of the collector plate is as follows: q = q 1 - q 2 - q 3 - q 4 - q - q 6 (8) q 6 = τ g η el (9) where q 6 is the electric power generation rate per unit area. The thermal efficiency of the collectors for one day is defined as the ratio between the total accumulated heat of water in the heat storage tank at 17: and the total solar radiation energy Q sol for one day. = G w c ( - T a ) / Q sol (1) where G w is the amount of water in tank at 17:, c is the specific heat of water, is the water temperature in the heat storage tank at 17:, and T a is the average surrounding air temperature. Electrical efficiency η el for one day and total energy efficiency η total are calculated as follows: η el = P el / Q sol (11) η total = + η el (12) where P el is the total electric power for one day. Exergy E th of the accumulated heat of water in the heat storage tank at 17: is calculated as follows [13]: E th = G w c {( - T room ) - T room ln( / T room )} (13) Exergy E el of the total electric power P el for one day is calculated as follows [13]: E el = P el (14) Exergy E sol of the total solar radiation energy Q sol for one day is calculated as follows [13]: E sol 4Troom 1 T = Qsol 1 + 3Tsol 3 T room sol 4 () where T sol is the apparent solar temperature (T sol = 76 K). Exergy efficiency η ex for one day is calculated as follows: η ex = (E el + E th ) / E sol (16) The cost to produce the required amount 9 C-hot water was calculated as following. The required amount of heated water was assumed to 331 kg with a temperature 9 C at 17: for every day, which was the value of the collected hot water on the sunny day on April 2 using the water-circulating system. If the collected amount or the temperature of heated water was less than that required, the collected water was added to the deficient amount and heated to the required temperature with a gas boiler. The heating cost of the gas boiler was assumed to be 1-6 /J, the running cost of the pump for a flow rate of 1 kg/s was 27 /day, and the initial cost of the collector equipment and controller were 82 /day

8 Shigeki Hirasawa et al.: Thermal Performance and Cost to Produce 9 C-Hot Water of Solar Thermal Collector and Hybrid Photovoltaic Thermal (PVT) Collector Systems and 27 /day, which are typical values in Japan. 1 1 3. Calculation Results for Solar Thermal Collector Systems 3.1. Effect of Collector System and Operation Control Figure 4 plots the daily changes in solar radiation and surrounding air temperatures evaluated in this research on April 1, 212 in the city of Osaka in Japan, which were obtained from the database of the Japan Meteorological Agency [19]. Conditions for April 2, August 1, October 2 and January 2 were also examined and the averages for the eight typical weather conditions of four seasons were examined. 12 1 8 6 4 2 8: 9: 1: 11: 12: 13: 14: : 16: 17: Figure 4. Solar radiation and surrounding air temperature on April 1 in Osaka. Figure plots the calculated results for the outlet-temperature of the heated water from the collector plate, temperature in the heat storage tank and transient thermal efficiency on April 1 using the accumulating heated water system without control in the Osaka. As the transient thermal efficiency changed very rapidly, average values for 1 minutes were shown in Figure. 1 8 6 4 2 8: 9: 1: 11: 12: 13: 14: : 16: 17: Figure. Temperature change and thermal efficiency for accumulating heated water system on April 1. Figure 6 plots the calculated results for the water-circulating system without control on April 1. 4 3 2 2 1 1 8 6 4 2 Surrounding air temp., (ºC) Efficiency, (%) 8 6 4 2 8: 9: 1: 11: 12: 13: 14: : 16: 17: Figure 6. Temperature change and thermal efficiency for water-circulating system on April 1. The effects of operation-control on the thermal performance of collectors were calculated for the accumulating heated water system. Two operation-control methods were examined: the flow rate of the water was controlled to keep a constant outlet-temperature of the heated water, and the flow rate of the cooling water was controlled proportionally to match the solar radiation rate. Figures 7 and 8 plot the calculated results for temperature change for two operation-control methods. Temperature in the heat storage tank became high at 1: with operation-control, which was faster than that without control shown in Figure. Figure 7. Temperature change for control with water temperature using accumulating heated water system on April 1. 1 8 6 4 2 1 8 6 4 2 8: 9: 1: 11: 12: 13: 14: : 16: 17: Figure 8. Temperature change for control with solar radiation using accumulating heated water system on April 1. 8: 9: 1: 11: 12: 13: 14: : 16: 17: 8 6 4 2 Efficiency, (%)

International Journal of Energy and Power Engineering 216; (4): -162 9 Figures 9 and 1 plot the calculated results of the average temperature 12- in the heat storage tank from 12: :, the temperature 17 in the heat storage tank at 17:, thermal efficiency, and cost to produce the required amount of heated water for various collector systems and operation-control methods. The values in Figures 9 and 1 are the averages for the eight typical weather conditions of four seasons in Osaka. The thermal efficiency and temperature 17 in the heat storage tank at 17: were almost the same for all solar thermal collector systems. The temperature of 1 collected water with control was slightly higher than that without control but the thermal efficiency was slightly lower. We also showed the cost to produce the required amount of heated water with a gas boiler without a solar collector system in Figure 1. The costs to produce the required amount of heated water by the all solar thermal collector systems were much less than that without solar thermal collector systems, which indicates the flat-plate evacuated solar thermal collector systems are beneficial in energy savings and cost savings. 1 Temp. in tank, ( C) 8 6 17 12- ηth 8 6 Efficiency, (%) 4 Circulating 1 Accumulating 2 Control 3 Control 4 without without with water with solar control control temp. radiation 4 Figure 9. Temperature in tank and thermal efficiency for various collector systems and operation-control methods. 6 Heating cost under required condition of collected water Initial equipment cost for collector system Cost ( /day) 4 3 2 1 Circulating Accumulating without without control Accumulating without control control control Control with with water water temp. temp. Control with solar with radiation solar radiation Without solar solar collector collector Figure 1. Cost for various collector systems and operation-control methods. 3.2. Effect of Weather Conditions at Various Locations in the World The effects of weather conditions at various locations in the world were examined. Figure 11 plots the average daily changes in solar radiation and surrounding air temperature in April in Berlin in Germany, Osaka in Japan, California in USA and Delhi in India, which were obtained from the database of the U.S. Department of Energy [2]. Conditions for August and January were also examined. Figure 12 plots the calculated results for temperature in tank 17 at 17: for accumulating heated water system without control at various months and various locations. Figures 13 and 14 show the calculated results of the average temperature 12- in the heat storage tank from 12: :, the temperature 17 in the heat storage tank at 17:, thermal efficiency, and cost to produce the required amount of heated water for the accumulating heated water system without

16 Shigeki Hirasawa et al.: Thermal Performance and Cost to Produce 9 C-Hot Water of Solar Thermal Collector and Hybrid Photovoltaic Thermal (PVT) Collector Systems 1 8 6 4 2 1 8: 9: 1: 11: 12: 13: 14: : 16: 17: 8 6 4 2 1 (a) Berlin in Germany. (b) Osaka in Japan. (c) California in USA. (d) Delhi in India. April, Berlin 8: 9: 1: 11: 12: 13: 14: : 16: 17: 8 6 4 2 1 April, Osaka 8: 9: 1: 11: 12: 13: 14: : 16: 17: 8 6 4 2 April, California April, Delhi 8: 9: 1: 11: 12: 13: 14: : 16: 17: Figure 11. Average solar radiation and surrounding air temperature in April at various locations. 4 3 2 2 1 4 3 2 2 1 4 3 2 2 1 4 3 2 2 1 Surrounding air temp., (ºC) Surrounding air temp., (ºC) Surrounding air temp., (ºC) Surrounding air temp., (ºC) Temp. in tank at 17:, 17 ( C) Figure 12. Temperature in tank at 17: at various months and various locations for accumulating heated water system. Temp. in tank, ( C) 12 1 8 6 4 2 1 8 6 4 Delhi California Osaka Berlin Accumulating without control 1 4 7 Month 12-17 Berlin Osaka California Delhi 1 Figure 13. Temperature in tank and thermal efficiency at various locations for accumulating heated water system in April. control in April at various locations. Effect of the locations in the world on the thermal performance and cost was very large. 4. Calculation Results for Hybrid Photovoltaic Thermal (PVT) Collector System Next, the performance of for PVT system was examined for the solar radiation condition shown in Figure 4 on April 1 in the Osaka using the accumulating heated water system without control. Figure plots the calculated results for the outlet-temperature of the heated water from the collector plate, temperature in the heat storage tank, transient electrical efficiency η el, and thermal efficiency. Figures 16 18 plot the calculated results of the average temperature 12- in the heat storage tank from 12: :, temperature 17 in the heat storage tank at 17:, electrical efficiency η el for one day, thermal efficiency, total energy efficient η total, exergy efficiencyη ex, and cost to produce required hot water. The values in Figures 16 18 are the averages for the eight typical weather conditions for the four seasons in Osaka. The results for PVT system were compared with those for the thermal collector system. Thermal efficiency of PVT system was less than half of 8 6 4 Efficiency, (%)

International Journal of Energy and Power Engineering 216; (4): -162 161 Cost ( /day) 4 3 2 Heating cost under required condition of collected water 1 Berlin Osaka California Delhi Figure 14. Cost to produce required hot water at various locations for accumulating heated water system. 1 1 1 8: 9: 1: 11: 12: 13: 14: : 16: 17: Figure. Temperature change and thermal efficiency for PVT system on April 1. Temp. in tank, ( C) 8 6 4 2 1 8 6 4 PVT Figure 16. Temperature in tank for PVT and thermal collector systems. η el 12-17 Thermal 8 6 4 2 Efficiency, (%) Efficiency, η (%) 8 6 4 2 PVT Thermal Figure 17. Electrical efficiency, thermal efficiency, total energy efficiency and exergy efficiency for PVT and thermal collector systems. Cost ( /day) 6 4 3 2 1 PVT η total η el η ex Electric power generation Heating cost Initial equipment cost Thermal Figure 18. Cost to produce required hot water for PVT and thermal collector systems.

162 Shigeki Hirasawa et al.: Thermal Performance and Cost to Produce 9 C-Hot Water of Solar Thermal Collector and Hybrid Photovoltaic Thermal (PVT) Collector Systems that of the thermal collector system because the upward radiation loss q 2 and the upward conduction loss q 3 were large. Total energy efficiency η total and exergy efficiency η ex of PVT system were lower than those of the thermal collector system. The cost of PVT system was higher than that of the thermal collector system even though income profit by selling electric power generation. Electric power of PVT system is good usability compared with thermal energy, and the total energy efficiency of PVT system is higher than that of PV system. However the efficiency and cost of PVT system are unfavorable compared with those of the solar thermal collector systems.. Conclusions Thermal performance of collectors and cost to produce the required amount of 9 C-hot water with evacuated solar thermal collector systems and PVT system were studied. Following results were obtained. The total cost to produce the required amount of 9 C-hot water for all solar thermal collector systems were much less than that without them. Effect of locations in the world on the cost was very large. Thermal efficiency, total energy efficiency and exergy efficiency of PVT system were lower than those of thermal collector system. Cost of PVT system was higher than that for the thermal collector system even though income profit by selling electric power generation. Acknowledgments Authors thank to Mr. Yuki Matsumoto, Mr. Toshihiro Inada, and Mr. Atsushi Shirai of Kobe University for helping analysis. References [1] M. Kovarik, P. F. Lesse, "Optimal Control of Flow in Low Temperature Solar Heat Collector," Solar Energy, vol. 18, 1976, pp. 431-4. [2] P. 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