I was inspired quite some time ago to attempt this, by someone who said it couldn't be done using basic math. After reviewing this article written by Domingo Tavella (you can google it if you'd like, its very well written) I felt compelled to give it a shot. My interpretation of whats happening in a pcp rifle is as follows and measures up with already established data in terms of basic math formulas to determine lift + dwell. eg: lift = hammer kinetic energy / closing force and dwell = 2x hammer momentum / closing force. That is with consideration of energy loss after lifting the valve off the seat which is pressure on the seat area * compression distance of poppet / 2. Closing force being (primarily) the cross sectional area of your poppet stem times the average pressure of the transfer plenum/port + spring.
Using my calculations and assuming the valve only remains open until the volumes are equal (volume released = volume between seat and pellet + barrel volume) allows me to calculate roughly how many inches the pellet travels until the valve closes by subtracting the volume between seat to pellet base prior to it moving from the volume released and taking the remaining volume and calculating that into barrel volume to determine barrel distance.. and calculating the speed of the valve stem after being hit by the hammer and using its velocity allows me to estimate how quickly the valve opens, as well as calculating how quickly it closes. There is quite a bit more depth but that is the basics of where I began.
From there I applied the basic law of pressure/volume p2=(p1+v1)/v2 to determine the pressure drop along the barrel and use the pressure + potential system losses to determine the velocity.
The following data is only ESTIMATED, but gives a GREAT representation of whats happening inside a PCP, especially at low power. I will likely do more data sets with other tunes in the future! This was done over the last 4 days! I've learned a lot and have way too much more to learn. But these figures represented here are VERY accurate.
(Click to enlarge)

-Matt
Using my calculations and assuming the valve only remains open until the volumes are equal (volume released = volume between seat and pellet + barrel volume) allows me to calculate roughly how many inches the pellet travels until the valve closes by subtracting the volume between seat to pellet base prior to it moving from the volume released and taking the remaining volume and calculating that into barrel volume to determine barrel distance.. and calculating the speed of the valve stem after being hit by the hammer and using its velocity allows me to estimate how quickly the valve opens, as well as calculating how quickly it closes. There is quite a bit more depth but that is the basics of where I began.
From there I applied the basic law of pressure/volume p2=(p1+v1)/v2 to determine the pressure drop along the barrel and use the pressure + potential system losses to determine the velocity.
The following data is only ESTIMATED, but gives a GREAT representation of whats happening inside a PCP, especially at low power. I will likely do more data sets with other tunes in the future! This was done over the last 4 days! I've learned a lot and have way too much more to learn. But these figures represented here are VERY accurate.
(Click to enlarge)

-Matt