treynor
Enthusiast
All,
I'm doing my final calculations before tomorrow's wet/wet run of the BTR Viper NOS/Propane system. I have a few assumptions I'm making, and would appreciate the benefit of any fluid dynamics experts out there. To date, I've been running NOS (liquid) and Propane (gaseous), and have a nice safe 12.0:1 A/F using a #40 NOS jet @ 900PSI and a #46 PRO jet @ 160PSI. I'm switching to a Liquid NOS / Liquid Propane setup, which will avoid the pressure drop and flow limits I've encountered using large jets with a gas propane system. So...
From what I can determine, flow rate through a jet & fogger nozzle setup varies with the square of the jet size and the square root of the pressure. What I don't know is how the flow rate (lb/min) will change when I switch from a pressurized gas to a pressurized liquid.
Assumptions:
Liquid propane contains ~91,700 BTUs / gal
Liquid gasoline contains ~115,000 BTUs / gal
Liquid propane and liquid gasoline flow the same volume at the same pressure.
Calculations:
NOS specifies a #44 liquid gasoline jet @ 5-6PSI to work with a #40 liquid NOS jet at 900-950 PSI. This combination should produce 50 HP.
Going from 6 PSI to 150 PSI implies a (sqrt(150) / sqrt(6)) = 5.0-fold increase in flow. Adjusting for the lower energy content per volume of propane, this means a 4.0-fold increase in BTU/s. Thus, the jet size should shrink by a factor of sqrt (4), or 2, so the correct jet size would be #22
Stepping up to a #46 NOS nozzle would increase HP by a factor of 1.32, and would require a 25.3 Propane jet (22 * sqrt(1.32))
A #52 NOS nozzle (the largest supplied) would increase HP by a factor of 1.69 (to 170HP for the pair!), and would require a #28.6 Propane jet.
(note -- I have edited this post from an earlier version in which I was comparing energy content *per pound* vs energy content *per gallon*. Flow rates deal with volume, not mass...)
Does this math make sense? Can anyone out there correct / improve these calculations?
I'm doing my final calculations before tomorrow's wet/wet run of the BTR Viper NOS/Propane system. I have a few assumptions I'm making, and would appreciate the benefit of any fluid dynamics experts out there. To date, I've been running NOS (liquid) and Propane (gaseous), and have a nice safe 12.0:1 A/F using a #40 NOS jet @ 900PSI and a #46 PRO jet @ 160PSI. I'm switching to a Liquid NOS / Liquid Propane setup, which will avoid the pressure drop and flow limits I've encountered using large jets with a gas propane system. So...
From what I can determine, flow rate through a jet & fogger nozzle setup varies with the square of the jet size and the square root of the pressure. What I don't know is how the flow rate (lb/min) will change when I switch from a pressurized gas to a pressurized liquid.
Assumptions:
Liquid propane contains ~91,700 BTUs / gal
Liquid gasoline contains ~115,000 BTUs / gal
Liquid propane and liquid gasoline flow the same volume at the same pressure.
Calculations:
NOS specifies a #44 liquid gasoline jet @ 5-6PSI to work with a #40 liquid NOS jet at 900-950 PSI. This combination should produce 50 HP.
Going from 6 PSI to 150 PSI implies a (sqrt(150) / sqrt(6)) = 5.0-fold increase in flow. Adjusting for the lower energy content per volume of propane, this means a 4.0-fold increase in BTU/s. Thus, the jet size should shrink by a factor of sqrt (4), or 2, so the correct jet size would be #22
Stepping up to a #46 NOS nozzle would increase HP by a factor of 1.32, and would require a 25.3 Propane jet (22 * sqrt(1.32))
A #52 NOS nozzle (the largest supplied) would increase HP by a factor of 1.69 (to 170HP for the pair!), and would require a #28.6 Propane jet.
(note -- I have edited this post from an earlier version in which I was comparing energy content *per pound* vs energy content *per gallon*. Flow rates deal with volume, not mass...)
Does this math make sense? Can anyone out there correct / improve these calculations?