Torpedo Sphere torpedo calcs
Posted: 2003-05-12 03:31pm
Torpedo Sphere torpedo calcs:
The Torpedo Sphere was designed to defeat planetary sheilding using torpedo's.
I thought this would make for quite some interesting calcs, since the shields on
Alderaan blocked about 2/3 of the Deathstars superlaser, which is rated at 1E38 J.
Here goes:
First, I'm going to calculate Alderaans shielding in joules per second.
I'm going to use http://www.stardestroyer.net/Empire/Hat ... und1a.html as a
resource to Alderaans shielding.
First, a description of the frames:
Frame 0 : superlaser has not yet made contact with the shield.
Frame 1/3 : superlaser strikes, but shields hold.
Frame 4 : superlaser breaches the shield.
Frame 5 : superlaser smashes planet.
Frame 6 : no more visible superlaser.
-Framerate is 24fps
So, the shields held for 3 frames, or 1/8th of a second, and the remaining part of
the superlaser beam impacted in two frames, or 1/12th of a second.
That means, that 1E38 J where imparted in 1/12th of a second.
In three frames, 1,5E38 J where blocked by the shield.
So, Alderaans shields would be able to block 1,5E38 x 8 = 1,2E39 J per second.
Peak dissipation rate would then be 1,2E39 W (I think, correct me if I'm wrong)
On to the Torpedo Sphere:
Reference: http://www.galacticempiredatabank.com/TorpSphere.html
In the description, it mentions that the Torp Sphere focuses on powerdrops in the shields,
and that these powerdrops never exceeds 20%.
20% of 1,2E39 W = 2,4E38W, 1,2E39 W minus 2,4E38 W = 9,6EW38 W
I'm going to round it up to an easier number: 1E39 W
Now we need to know how many torpedo's are needed to down the shield.
In the description it mentions that "The target area rarely exceeds 6 metre square".
However, it also mentions "the Sphere will launch a volley of torpedoes at the target
area". That means 500 torpedo's will hit a 6 metre square. I doubt its possible, but, to
be conservative I'm going to use the 500 torpedo's number.
So, 500 torpedo's are needed to take down a 1E39 W shield.
However, torpedo's deliver their energy in a timespan much shorter than a second, if they
behave the same as nukes.
Excerpt from http://nuketesting.enviroweb.org/hew/Nwfaq/Nfaq2.html
(near the bottom of the page):
--------------------------------------------------------------------------------
A large part of the fusion fuel can be burned before expansion quenches the reaction by
reducing the density, which takes some 20-40 nanoseconds. The power output of a fusion
capsule is noteworthy. The largest bomb ever exploded had a yield of 50 Mt, almost all
produced by its final fusion stage. Since 50 Mt is 2.1x10^17 joules, the power produced
during the burn was around 5.3x10^24 watts. This is more than one percent of the entire
power output of the Sun (4.3x10^26 watts)!! The peak output was possibly even greater.
--------------------------------------------------------------------------------
Also, nukes are not directed, but Star Wars torpedo's are. I will assume that the torpedo's
detonate 1meter from the shields, and that 90 % percent of the energy released will hit
the target.
I'll simply say that 1E39 W is enough to defeat the shields, seeing as it was rounded up
in the first place.
W = 1E39 / 500 (dissipation rate divided by # of torpedo's) = 2E36
W = 2E36
((1 m/3e8 m/s) + 5e-8 s)) = (5.34e-8 s) = the amount of time needed to release the energy
W = 2E36 * (5.34E-8 s) = 1.068E28
W = 1.068E28
W = 0.9 (amount of energy directed at the shields) / 1.068E28 = 1.187E28
So, if I've done this correctly (if I haven't, feel free to correct me),
one torpedo releases 1.187E28 J of energy.
Converted to tonnes, that is: 2.832 exatons (again, per torpedo)
Again, if I made a mistake, feel free to correct me.
The Torpedo Sphere was designed to defeat planetary sheilding using torpedo's.
I thought this would make for quite some interesting calcs, since the shields on
Alderaan blocked about 2/3 of the Deathstars superlaser, which is rated at 1E38 J.
Here goes:
First, I'm going to calculate Alderaans shielding in joules per second.
I'm going to use http://www.stardestroyer.net/Empire/Hat ... und1a.html as a
resource to Alderaans shielding.
First, a description of the frames:
Frame 0 : superlaser has not yet made contact with the shield.
Frame 1/3 : superlaser strikes, but shields hold.
Frame 4 : superlaser breaches the shield.
Frame 5 : superlaser smashes planet.
Frame 6 : no more visible superlaser.
-Framerate is 24fps
So, the shields held for 3 frames, or 1/8th of a second, and the remaining part of
the superlaser beam impacted in two frames, or 1/12th of a second.
That means, that 1E38 J where imparted in 1/12th of a second.
In three frames, 1,5E38 J where blocked by the shield.
So, Alderaans shields would be able to block 1,5E38 x 8 = 1,2E39 J per second.
Peak dissipation rate would then be 1,2E39 W (I think, correct me if I'm wrong)
On to the Torpedo Sphere:
Reference: http://www.galacticempiredatabank.com/TorpSphere.html
In the description, it mentions that the Torp Sphere focuses on powerdrops in the shields,
and that these powerdrops never exceeds 20%.
20% of 1,2E39 W = 2,4E38W, 1,2E39 W minus 2,4E38 W = 9,6EW38 W
I'm going to round it up to an easier number: 1E39 W
Now we need to know how many torpedo's are needed to down the shield.
In the description it mentions that "The target area rarely exceeds 6 metre square".
However, it also mentions "the Sphere will launch a volley of torpedoes at the target
area". That means 500 torpedo's will hit a 6 metre square. I doubt its possible, but, to
be conservative I'm going to use the 500 torpedo's number.
So, 500 torpedo's are needed to take down a 1E39 W shield.
However, torpedo's deliver their energy in a timespan much shorter than a second, if they
behave the same as nukes.
Excerpt from http://nuketesting.enviroweb.org/hew/Nwfaq/Nfaq2.html
(near the bottom of the page):
--------------------------------------------------------------------------------
A large part of the fusion fuel can be burned before expansion quenches the reaction by
reducing the density, which takes some 20-40 nanoseconds. The power output of a fusion
capsule is noteworthy. The largest bomb ever exploded had a yield of 50 Mt, almost all
produced by its final fusion stage. Since 50 Mt is 2.1x10^17 joules, the power produced
during the burn was around 5.3x10^24 watts. This is more than one percent of the entire
power output of the Sun (4.3x10^26 watts)!! The peak output was possibly even greater.
--------------------------------------------------------------------------------
Also, nukes are not directed, but Star Wars torpedo's are. I will assume that the torpedo's
detonate 1meter from the shields, and that 90 % percent of the energy released will hit
the target.
I'll simply say that 1E39 W is enough to defeat the shields, seeing as it was rounded up
in the first place.
W = 1E39 / 500 (dissipation rate divided by # of torpedo's) = 2E36
W = 2E36
((1 m/3e8 m/s) + 5e-8 s)) = (5.34e-8 s) = the amount of time needed to release the energy
W = 2E36 * (5.34E-8 s) = 1.068E28
W = 1.068E28
W = 0.9 (amount of energy directed at the shields) / 1.068E28 = 1.187E28
So, if I've done this correctly (if I haven't, feel free to correct me),
one torpedo releases 1.187E28 J of energy.
Converted to tonnes, that is: 2.832 exatons (again, per torpedo)
Again, if I made a mistake, feel free to correct me.