Use KJ-2000 AWACS AESA radar to search for F-22s.
KJ-2000 AWACS (i.e. Airborne Warning and Control System)
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Calculating the subtended surface of 3 inches by 1 foot from 50 miles away.
The surface of a sphere is 4*pi*R^2.
The surface of a sphere with a fifty mile radius is 4*3.14*(50 miles * 5,280 feet per mile)^2
The surface is therefore 875,381,760,000 square feet.
The radar covers a semi-circle. Therefore the coverage area is 437,690,880,000 square feet.
The assumed little canard gap is 3 inches by say 1 foot. The square footage is 0.25 foot x 1 foot = 0.25 square foot.
The radar will be looking at an additional reflection (after RAM absorption) of 0.25 square foot in a sphere with surface area of 175,076,352 square feet.
The additional ratio (after discounting 99.99% or so RAM absorption) is 0.25 square foot / 175,076,352 square feet = 0.000000001428 return with respect to the power of the emitted radar upon impact
However, the reflected radar signal must now head back to the radar receiver. That's another 50 miles journey back.
Hence, the surface of a half sphere is again 175,076,352 square feet.
The reflected signal is 0.000000001428.
Let's say the radar receiver has a 3 feet by 3 feet area. This means the radar receiver is 9 square feet in size.
The formula for reception is emitted signal * size of reflected signal.
The signal received by the radar receiver is 0.000000001428 * (9 square feet / 175,076,352) = 0.000000001428 * 0.0000000514 = 0.0000000000000000734 (* original radar emitting power)
I don't think a reflected signal off a canard gap (after 99.99% RAM absorption, which I did not subtract from the calculated figure because I want to illustrate the effect of distance in mitigating the signal) with a ratio of 0.0000000000000000734 to the original power emission is detectable.
However, you guys can feel free to claim otherwise. As far a I can tell, I'm the only person doing the calculations. You guys just keep harping there is a little canard gap. So what? It's trivial.