[SI-LIST] Re: R: Re: Question on varying the coupling ratio on a differential pair

YMMV
In my experience, most measurements and equations for FR4 Er fail to 
factor in the internal inductance. This tends to exaggerate the Er 
increase at lower frequencies. Once you remove internal inductance from 
most measurements of Er, I find that the curves are quite flat from 
several hundred MHz to 10 GHz.  But, then you have to use a field solver 
that correctly models internal inductance. Few of those exist in the 2D 
world, and in the 3D world it makes for some extremely long solve times.

regards,

Scott

Scott McMorrow
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Ihsan Erdin wrote:
> Ryan,
>
> In High Speed Digital System Design by Stephen Hall, et al., Steven
> Mumbhy's emprical formulation is quoted as:
> er(freq)=6.32 - [2.17 + 0.168 x log10(freq in kHz)] x Vrsn
> where Vrsn is the volume content of the resin, which is approximated
> as 1-(thickness of the glass cloth/thickness of the dielectric layer)
> I didn't see the actual source and don't know how that relation was
> derived but according to the book, the relation was experimentally
> validated from 1kHz to 1Ghz. Hope that helps.
>
> Regards
>
> Ihsan
>
>
>
> On 1/17/07, ryansatrom <ryan.satrom@xxxxxxxxxxx> wrote:
>   
>> Thanks for your feedback.  Sometimes, living in the simulation world,
>> you forget the real-world effects of boards.
>>
>> Lee:  Is there any way to predict this frequency dependency of er?
>>
>> Fred:  Is the frequency dependence of R and G caused by the same issues
>> Lee is discussing (dielectric constant over frequency)?  Are there any
>> other causes of this?
>>
>> (As a side note, the equation suggests R and G to be fixed in
>> frequency, while L and C are the frequency dependent values.  I guess
>> that's why the lumped element model breaks down and models are more
>> accurately viewed as distributed full-wave EM models)
>>
>> Thanks again for the comments.
>>
>> Ryan
>>
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