by wm Jurens » Tue Jul 24, 2012 1:13 pm
Regarding projectile stability.
I have been having great difficulty posting to this board lately. The following is a re-written re-post of material submitted yesterday, which apparently did not make it on to the thread. This post may stand on its own, but if the other appears as well, there will be some redundancy. I do hope this one makes it.
Alecsandros wrote:
"Just a quick though - doesn't the smaller mass of the smaller projectile make the wind turbulences more evident ? I'm guessing a 1000kg shell mantains it's trajectory better than a 100kg shell from the same family of shells, when facing high-winds of 30-40m/s ?"
Yes, all things being equal, a smaller projectile will be more affected by local turbulence. This is not really a stability issue however, as the term is commonly used, and the differences overall are not large. I doubt if anyone would be shooting in 35 m/s winds anyway, as -- if my equations are correct -- this amounts to a wind of about 80 miles per hour. That's a special case. Basically, stability -- at least as traditionally defined -- is nearly independent of caliber.
To IWD:
You are apparently confusing the drag coefficient and the ballistic coefficient. The ballistic coefficient may be simply defined essentially as mass/(drag coefficient * cal^2). The drag coefficient takes into account the effects of projectile shape and is essentially independent of projectile mass. The caliber has a very great effect on the mass, so larger projectiles will have a much greater ballistic coefficient even though the drag coefficient (which is dependent upon shape) may remain the same. It is incorrect to conclude that projectiles of the same shape but of differing caliber will have (nearly) identical ballistic coefficients. As an aside, it's worth noting that In spin-stabilized projectiles, 'stability', as the term is normally used, is essentially independent of drag coefficient or ballistic coefficient.
As noted earlier, in properly designed gun systems, dispersion is primarily related to trajectory length and (what is nearly the same thing) time-of-flight. The effect of projectile caliber, per se -- though by no means non-existent -- is rather small. The increase in dispersion at range is primarily due to the fact that smaller projectiles, for comparable initial velocities, suffer proportionately more drag and therefore require a larger angle of departure to reach any given range. This results in a longer trajectory and an increased time of flight. If range were measured in projectile calibers instead of absolute units such as yards or meters, little difference would be apparent.
Hope this helps...
Bill Jurens
Regarding projectile stability.
I have been having great difficulty posting to this board lately. The following is a re-written re-post of material submitted yesterday, which apparently did not make it on to the thread. This post may stand on its own, but if the other appears as well, there will be some redundancy. I do hope this one makes it.
Alecsandros wrote:
"Just a quick though - doesn't the smaller mass of the smaller projectile make the wind turbulences more evident ? I'm guessing a 1000kg shell mantains it's trajectory better than a 100kg shell from the same family of shells, when facing high-winds of 30-40m/s ?"
Yes, all things being equal, a smaller projectile will be more affected by local turbulence. This is not really a stability issue however, as the term is commonly used, and the differences overall are not large. I doubt if anyone would be shooting in 35 m/s winds anyway, as -- if my equations are correct -- this amounts to a wind of about 80 miles per hour. That's a special case. Basically, stability -- at least as traditionally defined -- is nearly independent of caliber.
To IWD:
You are apparently confusing the drag coefficient and the ballistic coefficient. The ballistic coefficient may be simply defined essentially as mass/(drag coefficient * cal^2). The drag coefficient takes into account the effects of projectile shape and is essentially independent of projectile mass. The caliber has a very great effect on the mass, so larger projectiles will have a much greater ballistic coefficient even though the drag coefficient (which is dependent upon shape) may remain the same. It is incorrect to conclude that projectiles of the same shape but of differing caliber will have (nearly) identical ballistic coefficients. As an aside, it's worth noting that In spin-stabilized projectiles, 'stability', as the term is normally used, is essentially independent of drag coefficient or ballistic coefficient.
As noted earlier, in properly designed gun systems, dispersion is primarily related to trajectory length and (what is nearly the same thing) time-of-flight. The effect of projectile caliber, per se -- though by no means non-existent -- is rather small. The increase in dispersion at range is primarily due to the fact that smaller projectiles, for comparable initial velocities, suffer proportionately more drag and therefore require a larger angle of departure to reach any given range. This results in a longer trajectory and an increased time of flight. If range were measured in projectile calibers instead of absolute units such as yards or meters, little difference would be apparent.
Hope this helps...
Bill Jurens