Shields (tech talk roundtable)
Posted: 2005-07-10 06:13pm
I'm interested in talking shields here. (Connor, IP, Hardy, Sean, Brian, MIke, Wayne, McC, etc, I'm looking at you) Not a debate on the operational mechanism behind them or anything, but trying to figure out how to derive numbers for them based off knowledge for a given ship.
There are two portions to a shield, the dissipation rate (how fast it dumps energy back into space) and the heat sink. We only have numbers for the dissipation rate for a a few ships, and none for the heat sink. That said, I think I figured out how to derive the numbers for the heat sink.
On a well designed ship, the firepower is approximately the peak reactor power. We see at Endor that during a slugging match, it takes ~30 minutes for shields to fail. We also see from timing the Devestator chase that the guns can each fire every other second (I have not yet timed the rate of fire shown for heavy guns in ROTS, that could alter this). Thus the total energy applied would be the peak reactor power times 900. However, the shields are actively dissipating during this time. So the heat sink capacity woud be the total energy applied minus the dissipation rate times 1800.
For example, for the star frigate variant of the Acclamator, with a peak power of 2*10^23 and a dissipation rate of 7*10^22 would have a heat sink capacity of at least 5.4*10^25 joules.
This raises the question of where the energy goes when the shields fail, but I believe I have an answer for that.
pg.218: A pair of fighters streraked by, spitting fire. The Falcon's shields glowed and pulsed, absorbing the energy, feeding it into the reactors. There were limits to the amount that could be absorbed that way - in which case the reactor would come apart, taking the ship and everything within a thousand kilometers with it - but for now, each unsuccessful pass fed the Millenium Falcon's engines and her guns.
LANDO CALRISSIAN and the FLAMEWIND of OSEON
Excess energy is pumped into the power system - and this would include the reactor heat sinks. Thus I propose that upon the failure of the shields the energy is directed into the ships heat sinks and radiator system in an attempt to prevent it from destroying the ship itself. One could thus interperate the glowing of the armor of the Imperator hit by the HTL in ROTJ not to be them dissipating the energy of the shot, but the overwhelming energy fomt he shield failure being dumped into the armor as a last resort to stave off destruction.
Anyways, if all this energy was heating the material that makes up the heat sinks (and as a very last resort the armor) it would explain the lack of a massive flash as it is all released upon the ships destruction.
Any points or suggestions on the heat sink topic would be most welcome. however, now I want ot get to the meat of this: determining the dissipation rate.
For the life of me I cannot get this to work in my head. Dissipation rate is usually 1/3 ro 1/5 the peak power, with the exception being the senatorial barge, which has shielding with a dissipation rate twice that of the peak power. I suspect this may have something to do with the surface area to volume ratio of these ships (owing to radiation being proportional to surface area) but When I check it mathmatically, it doesn't seem to follow. If anyone has any idea how to approximate the dissipation rate, I'd love to hear it.
There are two portions to a shield, the dissipation rate (how fast it dumps energy back into space) and the heat sink. We only have numbers for the dissipation rate for a a few ships, and none for the heat sink. That said, I think I figured out how to derive the numbers for the heat sink.
On a well designed ship, the firepower is approximately the peak reactor power. We see at Endor that during a slugging match, it takes ~30 minutes for shields to fail. We also see from timing the Devestator chase that the guns can each fire every other second (I have not yet timed the rate of fire shown for heavy guns in ROTS, that could alter this). Thus the total energy applied would be the peak reactor power times 900. However, the shields are actively dissipating during this time. So the heat sink capacity woud be the total energy applied minus the dissipation rate times 1800.
For example, for the star frigate variant of the Acclamator, with a peak power of 2*10^23 and a dissipation rate of 7*10^22 would have a heat sink capacity of at least 5.4*10^25 joules.
This raises the question of where the energy goes when the shields fail, but I believe I have an answer for that.
pg.218: A pair of fighters streraked by, spitting fire. The Falcon's shields glowed and pulsed, absorbing the energy, feeding it into the reactors. There were limits to the amount that could be absorbed that way - in which case the reactor would come apart, taking the ship and everything within a thousand kilometers with it - but for now, each unsuccessful pass fed the Millenium Falcon's engines and her guns.
LANDO CALRISSIAN and the FLAMEWIND of OSEON
Excess energy is pumped into the power system - and this would include the reactor heat sinks. Thus I propose that upon the failure of the shields the energy is directed into the ships heat sinks and radiator system in an attempt to prevent it from destroying the ship itself. One could thus interperate the glowing of the armor of the Imperator hit by the HTL in ROTJ not to be them dissipating the energy of the shot, but the overwhelming energy fomt he shield failure being dumped into the armor as a last resort to stave off destruction.
Anyways, if all this energy was heating the material that makes up the heat sinks (and as a very last resort the armor) it would explain the lack of a massive flash as it is all released upon the ships destruction.
Any points or suggestions on the heat sink topic would be most welcome. however, now I want ot get to the meat of this: determining the dissipation rate.
For the life of me I cannot get this to work in my head. Dissipation rate is usually 1/3 ro 1/5 the peak power, with the exception being the senatorial barge, which has shielding with a dissipation rate twice that of the peak power. I suspect this may have something to do with the surface area to volume ratio of these ships (owing to radiation being proportional to surface area) but When I check it mathmatically, it doesn't seem to follow. If anyone has any idea how to approximate the dissipation rate, I'd love to hear it.