[DSP-10] More EME-2 tests
Courtney Duncan
cbduncan at earthlink.net
Tue May 16 03:03:13 EDT 2006
I'm conducting more moon-rise and moon-set EME-2 tests at 30 watts to
a 12 element yagi. I've decided not to invest in an amplifier or
elevation rotator just yet (and struck out trying to borrow one, at
least so far). I've decided, rather, to attempt a post-processing
program.
This will lead to more questions. I'll try to figure it all out from
the source code, documentation, comments, and inspection, but if I
get really stuck I'll post questions here.
This program will allow some editing of the data, deciding to throw
away more points for more reasons (good ones or arbitrary ones). The
"noise blank" feature already does this sort of thing. In post
processing, I'll be able to "try things" on the same set of data.
I expect to need maybe a dozen of the hour-long passes I currently
get (quiet ones at that). I have two in the can so far. :-)
So here's the first question. As I sit here watching EME-2 slowly
make integrations (watching a pot boil....) I sometimes see features
develop that seem like they might be something. Like, five adjacent
bins will make a nice little hill, but not necessarily centered at
Cntr Sig.
At first I was worried that there might be a Doppler error of a few
bins. Before I continue, let me say that I've decided (after
watching several of these pots boil) that I'm just seeing
coincidences and they don't represent the signal that I'm looking for
beginning to emerge. However, it did get me to wondering how
accurate the Doppler calculation is.
I compared to a 90s vintage satellite tracking program (from AMSAT)
Instantrack 1.50. IT's az/el for the moon was exactly the same to
0.01 degree display resolution, as far as I could tell by eyeball
synchronizing the clocks. This means that the two codes agree in
moon/station position to a few tens of km. The Dopplers, however,
were different by several Hz, varying from time to time in the month.
Right now, for instance, they are 13 Hz different.
I corresponded with one of the maintainers of IT (KB5MU) and learned
that IT uses what they call the "truncated Meeus model", that is, the
polynomials are truncated to the A + BT or first order terms. This
is for computational speed where amateur-grade pointing accuracy is
the only competing requirement. Your average OSCAR user would think
10-20 Hz Doppler accuracy and 0.05 degrees in az/el was great.
So the question is, how accurate is the DSP-10 moon Doppler
calculation? I saw in the documentation that (five years ago) there
were errors on the order of 15 parts per billion. That is about the
same size as a bin at 2 meters the way I'm set up right now (323 Hz
center) so I would expect to not quite be able to see that. Is there
something about the formulation that might degrade over several
years? (If there's a place in the code that discusses this, just
point me to it.)
The reason I ask is that I could put a per pass (or per point for
that matter) frequency offset in my program if it would help.
2.3 Hz at 2 meters is 4.6 meters per second. Not a bad precision for
the three-body problem!
Courtney
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