craftychemist
Chemical
- May 26, 2011
- 1
Hello,
Most of the time I do work on centrifugal pumps, but this time I need to design a diaphragm pump.
I've conducted calculations on a Husky 2150 double diaphragm pump to have an NPSHA of 6.3m including acceleration head (given it's a reciprocating pump), but the pump supplier doesn't provide an NPSHR curve, only says that the Maximum suction lift = 6.1m.
The maximum suction lift can be expressed as Suction lift = P(b) - (Ls + Vp + hf + NPSHR), where:
Pb is Atmospheric pressure, = 10.3m head
Ls = elevation difference of water level to pump intake nozzle, = ?
Vp = vapour pressure of water at 20 deg C,= 0.24m head
hf = friction losses in pipe = ?
NPSHR is usually from the pump curve.
(Note, the above is based on this formula: https://www.mechequip.com/a-simple-way-to-determine-suction-lift/).
Hence, I assume with a little rearranging of the equation, I should be able to derive NPSHR, (Supposedly diaphragm pumps have a flat NPSHR curve, so I assume that the NPSHR would be the same for the conditions during maximum suction lift?) however, I don't know what conditions they used to empirically derive maximum suction lift so I don't know their hf, or Ls. Is there a standard experimental setup for this so I can make some assumptions?
What is normally the way of checking if a double diaphragm pump is suitable given most suppliers only provide maximum suction lift? They said that diaphragm pumps don't normally have NPSHR curves because they're less vulnerable than centrifugal pumps to damage from cavitation, but articles I've read do talk about the applicability of checking the NPSHR.
I've attached the calculation for reference.
Most of the time I do work on centrifugal pumps, but this time I need to design a diaphragm pump.
I've conducted calculations on a Husky 2150 double diaphragm pump to have an NPSHA of 6.3m including acceleration head (given it's a reciprocating pump), but the pump supplier doesn't provide an NPSHR curve, only says that the Maximum suction lift = 6.1m.
The maximum suction lift can be expressed as Suction lift = P(b) - (Ls + Vp + hf + NPSHR), where:
Pb is Atmospheric pressure, = 10.3m head
Ls = elevation difference of water level to pump intake nozzle, = ?
Vp = vapour pressure of water at 20 deg C,= 0.24m head
hf = friction losses in pipe = ?
NPSHR is usually from the pump curve.
(Note, the above is based on this formula: https://www.mechequip.com/a-simple-way-to-determine-suction-lift/).
Hence, I assume with a little rearranging of the equation, I should be able to derive NPSHR, (Supposedly diaphragm pumps have a flat NPSHR curve, so I assume that the NPSHR would be the same for the conditions during maximum suction lift?) however, I don't know what conditions they used to empirically derive maximum suction lift so I don't know their hf, or Ls. Is there a standard experimental setup for this so I can make some assumptions?
What is normally the way of checking if a double diaphragm pump is suitable given most suppliers only provide maximum suction lift? They said that diaphragm pumps don't normally have NPSHR curves because they're less vulnerable than centrifugal pumps to damage from cavitation, but articles I've read do talk about the applicability of checking the NPSHR.
I've attached the calculation for reference.