NE1 know the flow that circulates through the FMIC to Intake in CFM?
#1
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I am interested in knowing the amount of air flow passing from intake, going through Turbo, back up and around through the hot pipe, through the intercooler, and then through the intake to the engine.
Somewhere there should be some specific data on air passing through the intake.
Somewhere there should be some specific data on air passing through the intake.
#3
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through, and - natch - since colder air is more dense than warm, more is better, but I'm surprised the range is so narrow (or is it?). I've forgotten my Avrogadro's...
#4
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To Lbs and CFM. There is also a multiplier (forget) which gets you close to a HP estimate based on G/Sec. If you do a BAMM you can throw those numbers out the window though as the MAF reads 10% lower..
#5
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Here's an example (Run using DBR chip, Audi MAF, Airetek/LLTEK intake):
226.42 g/s @ 6160 RPM, manifold pressure 2250, temp reading 39*C (ambient temp of 84*F)
scfm = standard cubic feet per minute
There are as more "scfm" definitions than there are standardizing committees. I'm using the metric conversion of one commonly used in US (atmospheric pressure 1013 mbars, temperature 19°C, weight of cubic foot at this temperature and pressure 34 grams).
(226.42 g/s) / (34 g/cf) * (60 sec/min) = 400 scfm
So flow volume would be 400 cubic feet if air were open in the room. However air is being crushed into manifold by turbo, so we need to correct for temperature and pressure there.
Pressure correction:
(400 cfm) * (1013 mbar / 2250 mbar) = 180 cfm
Now we need to correct for temperature. At 0°C air will have considerable volume so you need to use the proper scale as was done for pressure (1013 mbars is 0 gage pressure), an absolute scale - Kelvin (273 K is 0°C)
(180 cfm) * (273 + 39)K/(273 + 19)K = 192 cfm
226.42 g/s @ 6160 RPM, manifold pressure 2250, temp reading 39*C (ambient temp of 84*F)
scfm = standard cubic feet per minute
There are as more "scfm" definitions than there are standardizing committees. I'm using the metric conversion of one commonly used in US (atmospheric pressure 1013 mbars, temperature 19°C, weight of cubic foot at this temperature and pressure 34 grams).
(226.42 g/s) / (34 g/cf) * (60 sec/min) = 400 scfm
So flow volume would be 400 cubic feet if air were open in the room. However air is being crushed into manifold by turbo, so we need to correct for temperature and pressure there.
Pressure correction:
(400 cfm) * (1013 mbar / 2250 mbar) = 180 cfm
Now we need to correct for temperature. At 0°C air will have considerable volume so you need to use the proper scale as was done for pressure (1013 mbars is 0 gage pressure), an absolute scale - Kelvin (273 K is 0°C)
(180 cfm) * (273 + 39)K/(273 + 19)K = 192 cfm
#6
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The reason I'm asking is the common-sense test says 400 (or 180) scfm doesn't seem like that very much, particularly when you consider the total displacement and the engine speed (1.8L x 6160).
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#9
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just to convince myself of the correctness of his numbers. But I still don't understand the compression differential - why the figure isn't larger, rather than smaller, than the total potential (since we're compressing before we get to the cylinders).