The theoretical limit is reached as the projectile mass approaches zero and the barrel length approaches infinity (when fired into a vacuum).Maximum velocity= SOS x sqrt((2/(k-1))+1)Higher temperatures raise the speed of sound (SOS) in the air.The maximum theoretical velocity of a piston gun (starting with room temperature air) will be dependent on the compression ratio. Adiabatic compression increases the temperature. Since the speed of sound is higher in high temperature air, piston gun velocity can be considerably higher than that for a PCP that also uses room temperature air.Though there are also practical limitations.
What would those practical implications be? Update: So far I've been doing some hand calculations and found this software that seem to show that break barrel air rifles can achieve high velocities. I attached a picture of the software that I've been using as well as the gas piston I found
Quote from: MrD1458 on May 02, 2023, 04:32:36 PMWhat would those practical implications be? Update: So far I've been doing some hand calculations and found this software that seem to show that break barrel air rifles can achieve high velocities. I attached a picture of the software that I've been using as well as the gas piston I foundA question if I may. What are the units of friction in the software?
The "initial pressure" or 15 MPa equates to 2175 psi.... and the "maximum force" (I assume the cocking force) of 7100 Newtons is 1596 lbf.... I think both of those are unlikely, and I'm guessing that using the wrong units is causing you grief....Bob
To be honest, I don't think maximum velocity in a Springer is anything anybody has ever seriously explored
I understand that the cocking effort will be high, but I would build a hand crank similar to compound crossbows. This would allow me to compress the piston.
Quote from: Scotchmo on April 29, 2023, 12:55:26 AMThe theoretical limit is reached as the projectile mass approaches zero and the barrel length approaches infinity (when fired into a vacuum).Maximum velocity= SOS x sqrt((2/(k-1))+1)Higher temperatures raise the speed of sound (SOS) in the air.The maximum theoretical velocity of a piston gun (starting with room temperature air) will be dependent on the compression ratio. Adiabatic compression increases the temperature. Since the speed of sound is higher in high temperature air, piston gun velocity can be considerably higher than that for a PCP that also uses room temperature air.Though there are also practical limitations.What would those practical implications be? Update: So far I've been doing some hand calculations and found this software that seem to show that break barrel air rifles can achieve high velocities. I attached a picture of the software that I've been using as well as the gas piston I found
There are many practical limitations. For instance, in your example, how do you make that spring that weighs only 1/30 of an ounce but stores 500 foot-pounds of energy?
Quote from: Scotchmo on May 03, 2023, 04:35:10 PMThere are many practical limitations. For instance, in your example, how do you make that spring that weighs only 1/30 of an ounce but stores 500 foot-pounds of energy?I wondered that, but assume it's the weight of the gas in the ram.