International Journal of Energy Engineering
p-ISSN: 2163-1891 e-ISSN: 2163-1905
2012; 2(4): 138-144
doi: 10.5923/j.ijee.20120204.05
Fuad Mammadov
Azerbaijan State Oil Academy, Azerbaijan Republic, AZ1010, Baku city, D.Aliyeva 227
Correspondence to: Fuad Mammadov , Azerbaijan State Oil Academy, Azerbaijan Republic, AZ1010, Baku city, D.Aliyeva 227.
| Email: | ![]() |
Copyright © 2012 Scientific & Academic Publishing. All Rights Reserved.
For increasing of solar heating energy plants’ absorbing possibility and reducing heat loss selective nano-covered surface application has great practical importance. In the investigation Cu+Ni+SiO2+Ni+SiO2 and Cu+Ni+ZnS content selective nano-covered surface’ usage in solar energy plants was studied. This content having high effectiveness was painted on the surface of the specific solar receiver. In comparison with the other selective surfaces this selective nano-covered surface supplies to keep its optical properties stable till T>500℃ temperature. New type solar receiver with the developed selective nano-covered surface was tested in natural condition and at the lab. In the paper the most necessary heat-energy parameters of this solar receiver were defined.
Keywords: Solar Energy, Selective Surface, Solar Receiver, Absorption
![]() | (1) |
![]() | (2) |
is the sum of both collimated and diffuse reflectance,
is the wavelength,
is the incidence angle of light, and
is the given temperature. Development of spectrally selective materials depends on reliable characterization of their optical properties. Using standard spectrophotometers, solar reflectance is usually measured in the 0,3-2,5 μm wavelength range at near-normal
angle of incidence. “By experience, this leads to unrealistic predictions of high efficiencies at high temperatures because the emittances are systematically underestimated[6].” Emittance is typically measured at room temperature, though it can be measured at other temperatures. Emittance is frequently reported from reflectance data fitted to blackbody curves![]() | (3) |
is the Stefan-Boltzmann constant and
is the spectral irradiance of a blackbody curve from![]() | (4) |
and
which are Planck’s first and second radiation constants, respectively. The actual performance of an absorber at high temperatures may not correspond to the calculated emittance. This is because small errors in measured ρ can lead to large errors in small values of ε[7]. In addition, for some materials the measured emittance data at two different temperatures may simply be different. For example, at
, the blackbody wavelength maximum for a specific temperature,![]() | (5) |
![]() | Figure 1. Schematic designs of four types of coatings and surface treatments for selective absorption of energy |
|
. On the vacuum layer the high temperature forming on the solar receiver surface can’t lose. Maximal limit of the temperature on the receiver surface was 422℃ at 1005 W/m2 solar radiation.![]() | Figure 2. Scanning Electron Microscope photomicrograph of selective nano surface texture |
![]() | (6) |
![]() | (7) |
- temperature of selective nano surface receiving sun rays;
average temperature of solar surface;
- spectral quantity of radiant flux density at
temperature of selective nanocover of the solar receiver;
spectral quantity of radiant flux density at
temperature of selective nanocover of the solar receiver;
and
- spectral adsorption-irradiant ability mark of solar receiver selective nanocover. The efficiency indexes calculated by this method was given at Figure 3.![]() | Figure 3. Dependence of the efficiency on the temperature of solar receiver selective nanocover for different solar radiations (1-200 Wt/m2; 2-400 W/m2; 3-600 W/m2; 4-800 W/m2; 5-1000 W/m2) |
![]() | (8) |
![]() | (9) |
- effective heat W/m2 absorbed by the heat carrier circling in the internal pipe;
- the entire heat loss W/m2 from the surface of solar receiver;
- concentration coefficient of solar energy;
- integral ray transmission coefficient of glass pipe wall;
- integral ray absorption of solar receiver;
- solar radiation W/m2 falling on solar receiver surface. If heat loss from solar receiver surface equals to the heat loss from the glass pipe surface to the environment, then complete heat loss can be determined:![]() | (10) |
![]() | (11) |
- heat losses W/m2 happened on solar receiver surface by irradiance;
- possible convective heat loss W/m2 between solar receiver and glass pipe;
and
irradiation from the glass pipe surface to the environment and heat losses W/m2 by convection;
- blackness rate of selective nanocover on the solar receiver.
- blackness rate of glass pipe.
- heat transfer coefficient W/m2 from glass pipe surface to the environment (air);
- Stefan-Bolsman constant, W/m2 K4;
- temperatures of glass pipe and air and solar receiver.
and
- diameter of solar receiver and glass pipe. ![]() | Figure 4. Dependence of heat losses from solar receiver surface on temperature for several solar radiations (1-200 W/m2; 2-400 W/m2; 3-600 W/m2; 4-800 W/m2; 5-1000 W/m2) |
![]() | (12) |
and
for (9) and (11) formulas, the indexes are out in the places:![]() | (13) |
![]() | (14) |
![]() | Figure 5. Dependence of solar receiver selective nanocover temperature on solar radiation (1- by vacuum isolation, 2- by without vacuum isolation) |
![]() | Figure 6. Dependence of solar receiver selective nanocover temperature change on day hours due to the seasons. Here on the seasons 1- summer, 2-autumn, 3-spring, 4- winter curves were given |
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