As part of the Delta-glider update for the next version, I want to make the radiator deployment a bit more meaningful by adding a cooling system module.
Given that the radiator is quite small and maybe not always convenient to deploy, I want to use it as a secondary system, while the primary system uses a cooling loop through the wings.
My question: is it feasible to use the wings as radiators, or is it a ludicrous idea? I can see at least two problems:
The first problem essentially adds a time delay: it will take time for the heat to diffuse through the insulation, before the surface can do its duty as a black body radiator.
The second problem means that it may only work in Earth shadow, or by maintaining a low sun incidence angle on the wings. In the worst case (vertical incidence), assuming Earth orbit (solar constant W_0=1368W/m^2), an albedo of, say, a=0.2, and the wing to be a black body, I make the equilibrium temperature to be
[math]
T = \left[ \frac{W_0 (1-a)}{2 \sigma} \right]^{1/4} = 313K
[/math]
with \sigma=5.67e-8 J s^-1 m^-2 K^-4 as per Stefan-Boltzmann law.
That doesn't sound too excessive. Is it realistic to get the Freon temperature in the coolant loop significantly higher than that? What were the typical coolant temperatures for the Space Shuttle at the inlet and outlet of the radiators?
Given that the radiator is quite small and maybe not always convenient to deploy, I want to use it as a secondary system, while the primary system uses a cooling loop through the wings.
My question: is it feasible to use the wings as radiators, or is it a ludicrous idea? I can see at least two problems:
- The wing has thermal protection (at least on the underside), so getting the heat to the surface may be a problem.
- In sunlight, the wing will heat up and reduce its effectiveness as a radiator. In the worst case, you may end up actually pumping heat from the wings back into the fuselage.
The first problem essentially adds a time delay: it will take time for the heat to diffuse through the insulation, before the surface can do its duty as a black body radiator.
The second problem means that it may only work in Earth shadow, or by maintaining a low sun incidence angle on the wings. In the worst case (vertical incidence), assuming Earth orbit (solar constant W_0=1368W/m^2), an albedo of, say, a=0.2, and the wing to be a black body, I make the equilibrium temperature to be
[math]
T = \left[ \frac{W_0 (1-a)}{2 \sigma} \right]^{1/4} = 313K
[/math]
with \sigma=5.67e-8 J s^-1 m^-2 K^-4 as per Stefan-Boltzmann law.
That doesn't sound too excessive. Is it realistic to get the Freon temperature in the coolant loop significantly higher than that? What were the typical coolant temperatures for the Space Shuttle at the inlet and outlet of the radiators?