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IL-2 Sturmovik: Cliffs of Dover Latest instalment in the acclaimed IL-2 Sturmovik series from award-winning developer Maddox Games.

 
 
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Old 05-16-2011, 03:21 PM
II./JG1_Wilcke II./JG1_Wilcke is offline
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Join Date: Dec 2007
Location: FL350
Posts: 60
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Suggested by my CFI, retired Navy Test Pilot, NAWS China Lake.

A good guess for single-engine light (sic...for a twin you have more issues) aircraft is Vx, the best rate of climb speed. But for a better answer:

Flying in calm air, with the engine at idle.

Record your airspeed as and vertical speed vs for at least 3 points - near stall, Vy, Va perhaps. For this purpose, you can just take the ratio of vertical speed to air speed to be L/D.

... Technically you'd need the horizontal component of the airspeed vector, but with realistic errors airspeed will be ok. If you insist, you can correct your airspeed by the factor sqrt( 1- (vs/as)^2 ) assuming of course vs<=as. For as/vs = 2, ( you are descending at 1/2 the airspeed! ) this factor is 0.86 so you can see it's not a big deal.

Given vs in ft/min, as in miles/hour
( mph * 88 = ft/min )

I'll make up some numbers:

VS AS L/D = 88·AS/VS

500 45 7.92

750 90 10.56

1000 110 9.68

If that's still not good enough.. There is a simple formula to create the parabolic approximation f(x) = -ax^2 + bx + c for 3 points... but if you are lazy as I am and/or have more than three points you can use this handy online polynomial regression calculator:

http://www.xuru.org/rt/PR.asp#CopyPaste

Putting in the above numbers, I get f(x) = -a·x2 + b·x + c = -1.273504274·10-3 x2 + 2.097008547·10-1 x + 2.042307692

The best L/D, can be determined by differentiating the above and solving for f'(x) = 0. In general form, I get b/2a, or 82 MPH.

Cool beans.

Any one have a POH for the He-111?
__________________
Salute!

Wilcke



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