[SI-LIST] Re: Jitter from Crosstalk
- From: "Volk, Andrew M" <andrew.m.volk@xxxxxxxxx>
- To: Raymond.Anderson@xxxxxxx, si-list@xxxxxxxxxxxxx
- Date: Fri, 17 May 2002 14:35:42 -0700
Ray -
We define random jitter as unbounded, truly Gaussian. Since crosstalk in
two lines that are coherent is deterministic, the crosstalk in two
non-coherent lines will be no worse, if a different distribution.
Andrew Volk
Intel Corp.
-----Original Message-----
From: Ray Anderson [mailto:Raymond.Anderson@xxxxxxx]
Sent: Friday, May 17, 2002 1:24 PM
To: si-list@xxxxxxxxxxxxx
Subject: [SI-LIST] Jitter from Crosstalk
I've got a question on crosstalk to pose to the
aggregate wisdom of si-list.
In the problem's most simplistic form assume we have
two transmission lines (an aggressor and a victim).
The two lines are somewhat coupled.
Further assume that the aggressor line has a very
randomized signal on it (say a PRBS 2^31-1 pattern).
Also assume that the signal on the victim line is
completely non-synchronous with the aggressor signal.
Now for the question:
Is the jitter induced on the victim signal random in
nature if the aggressor signal approximates a gaussian
distribution in randomness ?
Since the signals are non-synchronous, they will be "sliding"
by each other in time and therefore the contribution to the
victim signal jitter will be random in time. This will cause
a somewhat 'periodic' contribution to the induced jitter. Is
this a deterministic component ?
So I guess the real question is, given the above assumptions,
is the induced jitter Rj, Dj, or a combination of both.
I'd be interested in hearing any opinions and/or references
to studies on the topic.
Thanks,
Ray Anderson
Sun Microsystems Inc.
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