In relation to this discussion, what is the significance of the vertical lines 
either side of the |L| or |N|?
Google doesn't recognise it as a searchable term, possibly thinks it is a 
logical OR symbol?
Thanks
James


From: Elliott Martinson [mailto:elliott.martin...@etcconnect.com]
Sent: 30 March 2016 22:05
To: EMC-PSTC@LISTSERV.IEEE.ORG
Subject: Re: [PSES] Commom mode current vs. differential mode current and LISN

Sorry if this is being over exhausted.

I don't think I'm straying far from the real-world here. Let's say for sake of 
argument, CM and DM currents from a single source are necessarily 100% in 
phase, ignoring whether it's true/false. In a real device of moderate 
complexity, I don't see any reason why there can't be more than one independent 
source of noise at a particular frequency. Whether differential-mode or 
common-mode noise dominates one source, the dominant modes of the other sources 
don't follow. They also aren't necessarily in phase with each other (they 
aren't necessarily out of phase either). There's an entire range of 
possibilities, all affecting the proportion of DM and CM noise required to 
account for measuring |L| = |N| at a particular frequency, meaning it could be 
all DM and no CM, it could be all CM and no DM, it could be equal parts both, 
60/40, or anything else between. The whole point of this hypothetical 
measurement is that we don't know enough about the noise source(s) to begin 
with, so the assumption of a single source could be a bit of a leap, unless we 
do in fact know our source for sure (such as a switching circuit).

Personally, I disagree with stating a rule-whose truth depends on a number of 
assumptions-as fact without acknowledging and justifying those assumptions. 
I've read an EMC textbook by each of the authors to whom you referred (great 
books, btw), and they do argue that if |L| = |N| it follows that one must 
dominate. Neither acknowledges the assumption of either 0 or 180 degree phase 
difference between the two. The derived equations may be true, but the 
interpretation of their implications ignores the fact that a current can have a 
complex amplitude (i.e. phase shift).

The rule may just be stated backwards, mixing what follows from what. It's not 
that if |L| and |N| are similar, either DM or CM must dominate. Rather, if 
either DM or CM dominates, |L| and |N| will be similar! ...Besides, If |L| and 
|N| can be measured individually, that same current probe can also be used to 
measure |L+N| and |L-N| directly. No assumptions necessary ;)


ALSO,
How common-mode currents arise and predicting their behavior accurately isn't 
always very easy to wrap my head around, so correct me if I'm completely wrong 
here:
Common-impedance coupling through parasitic resistance from a DM current leads 
to a common-mode voltage exactly in phase with that DM current. That CM voltage 
can then leak through stray capacitance as a CM current that's out of phase 
with the DM current/CM voltage.

The above effect, if correct, is very unlikely to produce CM current of any 
significance, so the DM current will almost certainly dominate. It's not an 
example of how |L| can equal |N| without CM or DM dominating but rather an 
example of CM current out of phase with DM current.


Elliott Martinson
Product Assurance Specialist I
Electronic Theatre Controls
3031 N PLEASANT VIEW RD
MIDDLETON WI 53562-4809
Work: 608.824.5696 / Cell: 608.209.9897
elliott.martin...@etcconnect.com

From: John Woodgate [mailto:jmw1...@btinternet.com]
Sent: Wednesday, March 30, 2016 9:09 AM
To: Elliott Martinson 
<elliott.martin...@etcconnect.com<mailto:elliott.martin...@etcconnect.com>>
Subject: RE: [PSES] Commom mode current vs. differential mode current and LISN

I wouldn't want to conjecture whether something *might* happen. Real-world 
issues are enough, I think. You could look at the textbooks by Henry Ott and 
Clayton R Paul for more general studies.

With best wishes OOO - Own Opinions Only 
www.jmwa.demon.co.uk<http://www.jmwa.demon.co.uk>
J M Woodgate and Associates Rayleigh England

From: Elliott Martinson [mailto:elliott.martin...@etcconnect.com]
Sent: Wednesday, March 30, 2016 3:01 PM
To: John Woodgate <jmw1...@btinternet.com<mailto:jmw1...@btinternet.com>>
Subject: RE: [PSES] Commom mode current vs. differential mode current and LISN

Possibly. I am certainly no expert-in fact I only just found out EMC exists 
shortly before getting my most recent job last July.

Could common-impedance coupling from a purely capacitive or inductive impedance 
in the return cause common-mode noise that's exactly out of phase with the 
differential-mode noise? That sounds really unlikely at low frequency where 
resistance is significant, but at high frequency, maybe on a thin return 
conductor?

Elliott Martinson
Product Assurance Specialist I
Electronic Theatre Controls
3031 N PLEASANT VIEW RD
MIDDLETON WI 53562-4809
Work: 608.824.5696 / Cell: 608.209.9897
elliott.martin...@etcconnect.com

From: John Woodgate [mailto:jmw1...@btinternet.com]
Sent: Wednesday, March 30, 2016 1:47 AM
To: Elliott Martinson 
<elliott.martin...@etcconnect.com<mailto:elliott.martin...@etcconnect.com>>
Subject: RE: [PSES] Commom mode current vs. differential mode current and LISN

But your counterexample is not 'real world', I think. Nothing produces DM and 
CM that satisfies those criteria. Unless, of course, you can find something.

With best wishes OOO - Own Opinions Only 
www.jmwa.demon.co.uk<http://www.jmwa.demon.co.uk>
J M Woodgate and Associates Rayleigh England

From: Elliott Martinson [mailto:elliott.martin...@etcconnect.com]
Sent: Tuesday, March 29, 2016 11:36 PM
To: EMC-PSTC@LISTSERV.IEEE.ORG<mailto:EMC-PSTC@LISTSERV.IEEE.ORG>
Subject: Re: [PSES] Commom mode current vs. differential mode current and LISN

I was about to post about discovering my "erroneous" line of thinking. 
Something similar to what follows:
Line has combination of DM and CM, lets say L = DM + CM
Neutral has combination of DM and CM, lets say N = DM - CM

Then, when converting to magnitude, my mind said
L = ||DM| + |CM|| and
N = ||DM| + |-CM|| = ||DM| + |DM||
Therefore L = N

In reality, it's
L =|DM + CM| and
N = |DM - CM|

If DM is similar to CM or (-CM) then it initially appears that the magnitudes 
of L and N cannot be the same barring a zero signal.

--------------------EXCEPT-------------------------

After yet even further thought, I have discovered a very simple counterexample.

Let's say DM = jCM, and |DM| = |CM|

L = |DM + jCM|
N = |DM - jCM|
Since DM and CM are orthogonal, |L| = |DM + jCM| = ||DM| + |jCM|| = ||DM| + 
|-jCM|| = N

Elliott Martinson


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