I wish someone would reconcile why there are velocity flat spots where powder continues to increase.
While group size might be explained by barrel harmonics, velocity at the muzzle, should increase as pressure increases.
We recognize that at some pressure level, brass resistance gives out, and like a hydraulic press deforming an object, pressure must decline somewhat at that moment.
The other interplay that comes to mind is the bullet’s entrance to the chamber, the lands and its obturation. However, V flat spots here while pressure increases, needs the some elaboration doesn’t it? If someone said a 16 pound shot put can reach the same distance within a window of different amounts of energy exerted, an Olympian might beg their pardon.
If the idea is that powder pressure does not always increase predictably, despite there being more of it burning, the explanation for that phenomenon is something I’d sure be interested to know.
It is still barrel harmonics. Or, let us say, assuming all other factors stayed consistently the same except the powder charge.
Here is my explanation:
The barrel would undergo a series of constriction nodes along it is length due to the explosion shock waves. The number of standing-wave constriction node can vary depending on the barrel length, bullet used, powder burning rate, powder charge and primer ignition initial pressure.
The resistance of bullet/barrel interface is assumed to be constant all along the barrel. However, this is not exactly true. The actual resistance of the barrel/bullet interface has to include the dynamic resistance introduced with the constriction nodes all along the barrel length.
So, if the powder charge has been increased, but the MV stayed the same (assuming all other factors are still the same) that means the resistance of the bullet/barrel has increased. That means the number of constriction nodes all along the barrel length has increased.
Using the GRTools, increasing the bullet/barrel interface resistance, can be shown to reduce the MV while increasing the maximum pressure of the load.
In Summary:
1) Powder charge increases (load n+1)
2) Number of constriction nodes increases from load n
3) Dynamic barrel/bullet interface resistance increases from load n
4) Maximum Pressure increases from load n and expected n+1 load
5) MV would decrease from expected load n+1 and get closer to MV of load n
I hope this is clear enough. If not, please ask questions.