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[SI-LIST] Re: lumped model vs distributed model
- From: "Abe Riazi" <ARIAZI@xxxxxxxxxxx>
- To: <si-list@xxxxxxxxxxxxx>
- Date: Tue, 4 Dec 2001 21:51:01 -0800
Steve Corey Wrote:
> I don't own Hall's book, but I would presume that the
> analysis was done assuming constant RLGC parameters. A model with
> frequency-dependent RLGC parameters, however, dissipates additional
> signal energy at higher frequencies. As a result, certain segment
> length restrictions get relaxed as compared to the frequency-independent
> case, which is the limiting case.
Hi Steve:
Thank you for your comments.
Each segment parameter (e.g. R_segment, L_segment, C_segment, G_segment)
can be calculated by dividing the total value ( for that parameter) by the
number of segments.
For example, calculating L_segment involves:
L_total = Zo * TD
Where, L_total is the total line inductance, Zo is characteristic impedance
and TD is signal propagation time delay
[e.g. TD = (Line Length ) / ( propagation velocity) ]
and
L_segment = L_total / (Number of segments)
Similarly, the total line capacitance is :
C_total = TD / Zo
and
C_segment = C_total / (Number of segments)
Above expressions indicate that frequency dependence of L_segment and
C_segment are governed by frequency variations of TD and Zo.
Of course, modeling a lossy requires calculating R_segment and G_segment
in addition to L_segment and C_segment.
Best Regards,
Abe Riazi
ServerWorks
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