Optimizing velocity by using faster powders in short barrels is a myth.
I posted this in a .22 cal forum because it was originally .223 specific, but I have ran a test to validate what the pressure models say.
If anyone is interested in this, as I have, you can watch the entire video essay including the process and describing my findings here.
To summarize, it seems that the amount of optimization that can be achieved from these macro adjustments is very minimal, which leads me to conclude that the maximum velocity that can be achieved is determined by the cartridge, bullet and powder, but it may not matter how long of a barrel you put onto it.
I had a harder time wrapping my head around it before I got my test results, but what would appear to be the case is this: the term internal ballistics is perhaps a bit of a misnomer. There seems to be chamber or cartridge ballistics and then barrel ballistics, perhaps internal ballistics is subdivided into these two groups.
It would seem that as we walk the fine line between burn, explosion, and detonation, we are playing a game of millionths of seconds, or milli-milli-seconds. In this game of milli-milli-seconds it would seem that the maximum velocity attainable is achieved in the chamber before the bullet even passes beyond engraving, and so it would seem to not matter whether the charge is burnt up in six inches or sixteen inches of barrel, that the rate of gas expansion, and therefore, velocity of that expansion was already determined long before that powder completed burning.
Although the difference in velocity may be more pronounced in slower powders, the maximum achievable velocity for a shorter length barrel can not be a load which achieves less than the max velocity in the longest barrel tested.
**grain of salt** I think when it comes to extremes of cartridge volume or barrel length, this would be an exception. (Imagine you made a .223 case that was 6 inches long and then put that cartridge into a 60 inch barrel)
But anything short of the extreme or audacious examples, I would presumptuously assume that the results I got would be similar.
It just required me taking a look at the data from a different angle to trust the math.
Thanks for coming out.
I posted this in a .22 cal forum because it was originally .223 specific, but I have ran a test to validate what the pressure models say.
If anyone is interested in this, as I have, you can watch the entire video essay including the process and describing my findings here.
To summarize, it seems that the amount of optimization that can be achieved from these macro adjustments is very minimal, which leads me to conclude that the maximum velocity that can be achieved is determined by the cartridge, bullet and powder, but it may not matter how long of a barrel you put onto it.
I had a harder time wrapping my head around it before I got my test results, but what would appear to be the case is this: the term internal ballistics is perhaps a bit of a misnomer. There seems to be chamber or cartridge ballistics and then barrel ballistics, perhaps internal ballistics is subdivided into these two groups.
It would seem that as we walk the fine line between burn, explosion, and detonation, we are playing a game of millionths of seconds, or milli-milli-seconds. In this game of milli-milli-seconds it would seem that the maximum velocity attainable is achieved in the chamber before the bullet even passes beyond engraving, and so it would seem to not matter whether the charge is burnt up in six inches or sixteen inches of barrel, that the rate of gas expansion, and therefore, velocity of that expansion was already determined long before that powder completed burning.
Although the difference in velocity may be more pronounced in slower powders, the maximum achievable velocity for a shorter length barrel can not be a load which achieves less than the max velocity in the longest barrel tested.
**grain of salt** I think when it comes to extremes of cartridge volume or barrel length, this would be an exception. (Imagine you made a .223 case that was 6 inches long and then put that cartridge into a 60 inch barrel)
But anything short of the extreme or audacious examples, I would presumptuously assume that the results I got would be similar.
It just required me taking a look at the data from a different angle to trust the math.
Thanks for coming out.
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