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All insulating materials heat up (slightly) in a
microwave oven
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Power lost due to heating reduces the useful signal
amplitude at the end of a long trace
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For striplines, dielectric loss is not a function of
trace geometry
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It depends only on the loss tangent (tan
è)
of the material.
Dielectric signal loss (in units of dB/in.):

To begin, let's look at
the fundamental effects that limit the distances we can achieve at very
high speeds.
First, there is the dielectric loss. This relates to the
fact that all insulating materials, when placed in a microwave oven,
heat up. The amount of heating may be very great or very little, but the
heating effect is always present. The degree of heating in the presence
of microwaves is specified by the loss tangent of the material.
For example, you may have purchased some "microwave
safe" dishes. These have a relatively low dielectric loss tangent, and
so don't heat up very much in the microwave oven. Such a material would
make a fair ceramic substrate for the conveyance of high-speed digital
signals.
Other materials, like chicken, heat up tremendously when
exposed to microwaves. In essence, the chicken absorbs quite a bit of
the microwave energy to which it is exposed. That makes chicken a
terrible insulating media for use in a high-speed digital product
[laughter]. For one thing, it's difficult to get anything to stick to
it, because of the grease, and for another the dielectric losses will
quickly absorb your fast-moving transients.
For a material with a flat loss tangent (meaning that it
does not vary with frequency), you lose a certain fraction of your
signal power every time it wiggles up and down. Total losses therefore
vary in proportion to how often you wiggle.
Mathematically, we say that dielectric loss (in
decibels) grows in direct proportion to frequency.
Materials in popular use for high-speed digital
applications are specified with a worst-case (i.e., flat) loss tangent.
The actual loss tangent may not be flat, but from a
worst-case design perspective you must assume that it is flat and equal
to the worst-case specification at all frequencies.
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