Hi, Magnus!

Sorry for the late answer, I injured my left eye last Monday, so had very limited abilities to use computer.

From: "Magnus Danielson" <mag...@rubidium.dyndns.org>
As long as the sums C and D becomes correct, your
path to it can be whatever.

Yes. It produces the same sums.

Yes please do, then I can double check it.

I have write a note and attached it. The described modifications to the original method were successfully tested on my experimental HW.

Yeah, now you can move your harware focus on considering interpolation
techniques beyond the processing power of least-square estimation, which
integrate noise way down.

If you are talking about adding traditional HW interpolation of the trigger events I have no plans to do it. It is not possible to do it keeping 2.5ns base counter resolution (there is no way to output 400MHz clock signal out of the chip) and I do not want to add extra complexity to the HW of this project.

But, the HW I use can simultaneously sample up to 10 timestamps. So, I can push the one shoot resolution down to 250ps using several delay lines (theoretically). I do not think that going down to 250ps has much sense (also I have another plans for that additional HW), but 2x or 4x one shot resolution improvement (down to 1.25ns or 625ps) is relatively simple to implement in HW and should be a good idea to try.

I will probably throw out the power hungry and expensive SDRAM chip or
use much smaller one :).

Yeah, it would only be if you build multi-tau PDEV plots that you would
need much memory, other than that it is just buffer memory to buffer
before it goes to off-board processing, at which time you would need to
convey the C, D, N and tau0 values.

Yes, I want to produce multi-tau PDEV plots :).

They can be computed with small memory footprint, but it will be non overlapped PDEVs, so the confidence level at large taus will be poor (with the practical durations of the measurements). I have a working code that realizes such algorithm. It uses only 272bytes of memory for each decade (1-2-5 values).

I need to think how to do the overlapping PDEV calculations with minimal memory/processing power requirements (I am aware that decimation routines should not use the overlapped calculations).

BTW, are there any "optimal overlapping"? Or I should just use as much data as I can process?

Please report on that progress! Sounds fun!

I will drop a note when I will move on the next step. The things are a bit slower now.

Thanks!
Oleg

Attachment: Efficient C and D sums calculation for least square estimation of phase, frequency and PDEV.pdf
Description: Adobe PDF document

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