Inspired by aircraft IFF interrogator antennas, I decided to build my own array
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Yesterday, there was an article on signal reflections that spun me down a rabbit hole on wave reflections, 1/4 wave attenuators, dampeners, etc. Today, it's tuned antennas and playing with transceivers. Thanks to HN for helping fill my "learn 1 new thing a day"
[0] https://en.wikipedia.org/wiki/Identification_friend_or_foe
To me, this feels more like university lecture powerpoint, complete with white text on dark blue background.
The Wikipedia article on SSR is a good read if this topic is new to you: https://en.wikipedia.org/wiki/Secondary_surveillance_radar
In the linked video, it looks like the poster is trying to build a small-scale beamformed directional antenna, which is somewhat related to larger larger phased array radar systems. See: https://en.wikipedia.org/wiki/Phased_array
> I had very much incorrectly assumed IFF was a coded challenge-response setup
It can be, for Mode 4/5 transponders used by the military. The civilian world uses Mode 3 transponders, which are unencrypted.
See: https://en.wikipedia.org/wiki/Aviation_transponder_interroga...
I also saw that it had the GIF tag, but is that really a GIF? If so, that's the best quality GIF and maybe the longest one I've ever seen. Something seems amiss with that tag
The diagram to the left shows the theoretical beam patterns of the output: the orange is the sum channel and the blue is the delta channel. The delta channel has a deep null where the sum channel has a peak.
The poster turns on a transmitting antenna and sweeps it in angle past the array. The output is very low when the transmitter is directly between the receive antennas -- as expected (ideally it would be zero, but any phase or amplitude mismatches between the two antennas would reduce the depth of the null).
The first pass he makes doesn't show as large of a dip as expected -- probably because he's in the near-field of the array. You'd typically want to be in the far field and there's a rule of thumb based on the size of the array as well as the wavelength. He moves the transmitter back a bit on subsequent passes and it shows a bit deeper of a null.
I would call this a "poor man's monopulse" (monopulse being a keyword if you'd like to search further). If you have, say, a very large array and you're using it for radar, you would often apply some sort of amplitude and phase weighting across the receive elements on the "sum" channel to control sidelobes. Otherwise, strong signals coming in from angles not associated with the mainbeam can be mistaken for signals in the mainbeam. You would ideally match your delta channel weighting to your sum channel weighting.
Monopulse in radar is used to improve angle estimation. Radar is very good at ranging: you transmit a signal and time how long it takes until you receive it and the speed of light is a well-known quantity. But the cross-range error is poor: you want a very large antenna to give you a very fine beam and to translate that to cross-range error. For example, you may easily be able to range something to within 10 meters, but with a 2 degree beam width at 20km, your cross-range error would be on the order of 750m. Monopulse, for nominal signal-to-noise ratios, can give you angle accuracy roughly 10x better than real-beam -- so in our example you might have 75m cross-range error with monopulse. Still not great, but much better than 750m.
So you'd perform your detection on the sum beam, and then you'd essentially look at the ratio of delta / sum to get a better estimate of the angle within the mainbeam.
Note: I'm not an antenna engineer, but I do make use of antennas in my field.