DarrenW
Staff Sergeant
I apologize as the link worked fine on my laptop but not on my phone. Thanks for posting it as it seems to include more airplane types than what can be found in the L5A30 report. 
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Hi Ivan,
So basically what you are saying is that without this cooling fan arrangement the FW-190A would have been even more 'draggy', when compared to it's American radial-engined counterparts?
Probably not enough to notice; nose shape of subsonic aircraft, a category that includes all WW2-era aircraft, is not that important as long as there's no separation. There may be a small increase due to wetted area. Check out the zero-lift drag coefficients of US radial-engined aircraft vs the FW190.
Do you remember the discussion about equivalent flat plate area back in your FW 190 thread? Basing the CD on wing area is a bit misleading and makes aircraft with small wings look particularly bad.
Yes I remember that discussion. Basically we were talking about two different concepts. I was looking at zero-lift drag coefficient which gives an indication of an aircraft's aerodynamic refinement, and you were talking mostly about drag area. I think the CD0 formula tries to separate the drag component produced by lift alone in order to see how much parasitic drag the airframe produces. The formula will produce low drag figures for aircraft with small wings if the speed attained is high enough. Apparently the FW-190A just wasn't fast enough to allow this to happen, given all the variables.
But of course until we can get these airplanes together in the same wind tunnel, under similar test conditions in order to take some real world calculations, we are basically stuck with formulas to work with.
Why do you feel that flat plate drag calculations are a better way to understand parasitic drag figures? Wouldn't larger aircraft be at an automatic disadvantage using this approach when looking at overall aerodynamic refinement?
You can easily lower your Cd by increasing your wing area, but it's not going to help you at all.
I appreciate your example concerning the modified racing aircraft and I can see where you find problems with how CD0 is calculated. Do you have actual aerodynamic data of modified WWII aircraft used for pylon racing to support your assumptions? Not that I'm dismissing your ideas as I don't know the answer either. You just peaked my curiosity on the subject, that's all.
Why do you feel that flat plate drag calculations are a better way to understand parasitic drag figures? Wouldn't larger aircraft be at an automatic disadvantage using this approach when looking at overall aerodynamic refinement? I would say aircraft with similar wing areas could be compared with such calculations but as the differences grow it becomes more problematic.
Case in point. Which aircraft would you say is more aerodynamically refined, a Lockheed Constellation or a Sopwith Camel?
World Heritage Encyclopedia:
....In another comparison with the Camel, a very large but streamlined aircraft such as the Lockheed Constellation has a considerably smaller zero-lift drag coefficient (0.0211 vs. 0.0378) in spite of having a much larger drag area (34.82 ft² vs. 8.73 ft²).
So you can see why I have my reservations with flat plate drag calculations when discussing aerodynamic refinement of a particular aircraft, just as you are suspect of zero lift drag calculations. If the wing areas of two aircraft are close than drag area would be more ideal, but this is not the case with all comparisons.
Wouldn't that increase the Cd, as the wing area has decreased with no real decrease in drag?How about we just consider the same stock Bearcat but with no other changes than chopping a couple feet from each wing tip? I doubt it would reduce drag by much but certainly would reduce CD
And thanks for correcting my verbiage concerning flat plate area. I was being a bit sloppy in my choice of words.
I'm also positive that you will agree that a biplane built in 1917 is less aerodynamically 'clean' than most if not all modern built monoplanes. I've only looked to the CD0 formula to derive refinement of an aircraft design, not how much overall drag it may have (which takes in to affect the wing design of course). Newer aircraft may have larger aerodynamic 'foot prints' but they are still far more advanced designs nevertheless. This is the only point that I was trying to make concerning zero-lift drag coefficient calculations.
So my next question would be is how do fans, such as what was used on the BMW 801 radial, affect cooling at higher speeds? Could there be a point where the blades themselves block airflow that otherwise would pass though and around the cylinder heads?
The last production variants of the 801 was the F and minor variations of that . Those engines were to have a 14 blade cooling fan which would be an external identifier but this fan was later abandoned (and the 12 blade reverted) to when it was found that it interfered with high speed cooling. (Due to the small inlet size on the 801 cowl the fan was apparently only for ground and climb cooling.) Most American radial cooling relied on a large opening and cowl flaps which, when closed, built up a high pressure bubble in front of the engine forcing most air around the cowl achieving a similar, if much less aesthetic, result as the small inlet but still had much better ground cooling and was ridiculously simpler. Small gains could be had the BMW way but large aircraft formation ground and flight ops made the extra effort too much ... I guess.
I am using a chart in a booklet/book provided by the Ethyl corporation to the USAF and US Navy around 1950. The book was written/prepared by Sam Heron who was one of the leaders in developing the PN scale.
The PN scale may not be exactly linear but it is a lot better than the octane scale.
Airplane Fuels and their Effects on Engine Performance Book, NAVAER, USAF 1951
I recommend it to anyone really interested in aviation fuel regardless of where you purchase it from or library access.