Originally Posted by JHZR2
Time in the NOACK test appears to me to be arbitrary.
Yes I agree that time is a consideration in it, but the units are % @ a specific temperature and time duration. My take is that given the reasoning that time is in NOACK, then temperature would need to be as well, but you cannot parse it to be a % / hr*deg C. The time is just to ensure that the sample is thermally equilibrated.
Originally Posted by Gokhan
For example, if NOACK is 8%, the fractional evaporation is 8% in 60 minutes, 4% in 30 minutes, and 2% in 15 minutes.
This is factually incorrect. It does not account for thermal equilibration and the distribution of light ends that may volitalize at some rate inconsistent with the bulk temperature rise. This is essentially similar in principle to a distillation process or a gas chromatography injection process, where some fraction volitalizes at some temperature, and it may not track linearly to your calculation.
Also, arbitrary time doesnt apply to the (length ^2) / time units of viscosity.
Originally Posted by CR94
Originally Posted by OilUzer
As @JHZR2 said, evaporation is not linear in either direction. if noack is %8 do you lose %16 in 120 min? ...
True, and it's not necessarily an exponential function, as I gather Gokhan assumes, either. Color me skeptical.
I discussed this before in a different thread.
(1) The Noack evaporation test is a nearly perfect exponential decay.
(2) For practical Noack values (less than 15% or so), the exponential decay can be approximated by a linear decay. Then, the decay time constant tau of the exponential decay approximately calculates to be the 1/Noack and the decay rate lambda approximately calculates to be the Noack.
So, yes, it's true that if Noack is 8%, the fractional evaporation is 8% in 60 minutes, approximately 4% in 30 minutes, and approximately 2% in 15 minutes.
Here is the actual data:
Determination of the NOACK evaporation loss of lubricants by TGA
The previous discussion in a different thread:
Noack and TGA tests as function of time
In summary:
The fractional evaporation ~ 1 - exp(-t * Noack)
Here t is in hours. There is a small error in approximating the exponential by a linear function.
If you want to be more accurate,
Evaporation rate lambda = -ln(1 - Noack)
Fractional evaporation = 1 - exp(-lambda * t)
Therefore, ideally, you would have to plug in lambda = -ln(1 - Noack) instead of Noack in the BOQI II calculation. However, it unnecessarily complicates the calculation and probably not worth it. For example, for Noack = 9.0% and 13%, you get lambda = -ln(1 - Noack) = 9.4% and 13.9% respectively. The ratios without and with the correction are 1.44 and 1.48, respectively. I can use the corrected value if people prefer a little more accuracy but the Noack test itself is not an accurate one.