ISO Air Watt measurement is an instantaneous measurement of both airflow and suction at a given diameter orifice. It is a snapshot in time. Vacuum motor manufacturers will take this measurement at different orifice sizes starting at a closed orifice. At that point you get maximum suction and no airflow. Since Air Watts are Suction in Pascals multiplied by airflow in Cubic Meters per Second the Air Watts at a closed orifice is zero. The manufacturer will take airflow and suction measurements at progressively larger orifices and calculate the air watt value for that orifice until they reach a maximum orifice size, typically 50-52m at which point suction is nearly zero and airflow is maximum. They will also plot Airflow and Suction vs Orifice size. Where those graphs intersect, typically around 20-25 mm orifice size maximum air watts is achieved.
Since
@Vacuum Facts dislikes the cubic-feet per minute, and there's the excessive overestimation if done wrong, I'm going to technically add to the formula, based on existing stuffs. This will apply to the ISO airwatts only, which has currently been used internationally.
ASTM F558-13 have us the common formula, which is the simplest one out of
some other formulas out there, and graciously gave us the exact formula: 0.117354×F×S, F is for CFM airflow, S is suction level. An easy yet surprisingly accurate approximation would be 2/17×F×S. However, there's two direct problems with the formula in question:
-
@Vacuum Facts thinks that CFM, the imperial, is outdated (measuring airflow video, timestamp is 6:20), so I am going for liter per second. 1 l/s = 2.11888 CFM, 1 CFM = 0.47194745 l/s.
- It's mistaken the water lift (in.H2O) with suction. You should be using the kilopascal (kPa) instead, and 1kPa = 4.01865 in.H2O and 1 in.H2O = 0.249089 kPa.
So the actual formula (in
bold) should be: [AW] =
0.117354×[CFM]×[kPa] = 0.117354×2.11888[l/s]×[kPa] =
0.248659×[l/s]×[kPa] = 0.248659×[l/s]×0.249089[kPa] =
0.0619×[l/s]×[in.H2O] = 0.117354×[CFM]×0.249089[kPa] =
0.0292×[CFM]×[in.H2O]
You can only get away with rational approximation with the CFM-kPa version of the formula because it's incredibly accurate, especially for such simple fraction. It's best that you guys all use the more accurate full numbers like I did.