AUtigerUSCtrojan
Aerospace
- Aug 20, 2004
- 5
Hello All,
I am writing a test procedure for water flow testing a 10 inch butterfly valve. The application is 10000 GPM liquid hydrogen at 15 psig at the inlet. In addition to pressure drop, I am trying to model the dynamic load (torque) to the blade/shaft assembly experienced at the application flow condition with a water flow test. In order to have dynamic similitude, the Reynolds Number should be constant, but that results in a test flow rate 5 times that of the application. Instead, I will be keeping the dynamic pressure constant to match pressure drop. Will the torque applied to the blade/shaft assembly during the water flow test equal that of the application flow condition? I remember reading in the literature somewhere that the coefficient of torque w/r/t dynamic pressure (Ctd = Torque / (1/2 Density * Velocity ^2) is function of Reynolds number and viscosity, therefore the torque should be different in these two cases. Is there a way to match torque between these two flow conditions?
Thanks,
Chris
I am writing a test procedure for water flow testing a 10 inch butterfly valve. The application is 10000 GPM liquid hydrogen at 15 psig at the inlet. In addition to pressure drop, I am trying to model the dynamic load (torque) to the blade/shaft assembly experienced at the application flow condition with a water flow test. In order to have dynamic similitude, the Reynolds Number should be constant, but that results in a test flow rate 5 times that of the application. Instead, I will be keeping the dynamic pressure constant to match pressure drop. Will the torque applied to the blade/shaft assembly during the water flow test equal that of the application flow condition? I remember reading in the literature somewhere that the coefficient of torque w/r/t dynamic pressure (Ctd = Torque / (1/2 Density * Velocity ^2) is function of Reynolds number and viscosity, therefore the torque should be different in these two cases. Is there a way to match torque between these two flow conditions?
Thanks,
Chris