I was playing with an Agilent 53132 counter, and noticed that it measures "standard deviation" but doesn't seem to offer what everyone really wants, ie, Allan deviation. According to the textbooks, standard deviation won't work for oscillators because the mean is not fixed and the deviation goes to infinity.
Correct. But the key here is "to infinity". If all you want to analyze is tens or hundreds of points, and if the oscillator doesn't drift much during that time span, then the standard deviation gives you most of what you need to know. I think this works because in this sampling region it's mostly white noise and so the textbook fear about non-convergent statistics doesn't apply in that case.
However, I tried it anyway on a high quality oscillator for 100 measurements of one second each (N=100) and it seemed to basically work, giving 2E-11 for the deviation. The drift over 100 seconds may be small enough that the mean didn't move significantly. I have a 53230 on order that does actually measure Allan deviation, but am trying to get some work done in the mean time with what I currently have.
Note that the 53132A will bring its own noise into the equation, regardless of how good your two (DUT and REF) oscillators are. Looking at a 53132A of mine I get an ADEV limit of about 2.8e-10 / tau in time interval mode.
Can anyone comment on the relationship between the two types of measurements in the lab? (We know how they differ mathematically, but what is the practical implication). Rick
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