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Re: gEDA-user: trace calculation
On Jan 5, 2006, at 2:17 PM, Phil Taylor wrote:
Or another way to consider this: Isn't it possible to make a trace
that a
certain frequency cannot pass through due to nothing other than its
length?
Nope. One of the simplest solutions to Maxwell's equations is a wave
attached to an infinite straight conductor in an otherwise empty
vacuum. Of course, in real life details get in the way: there's stuff
in the neighborhood, the conductor has resistance, it isn't straight,
etc. It's the nitty grittys of these details that are hard to
calculate. It's even hard to automate, because the judgement needed
to choose a suitable approximation is difficult to incorporate in a
program.
I discovered long ago as a physics student that expertise in coupled
transmission line problems carried over very well into quantum
mechanics, especially at exam time, where the kinds of problems that
could reasonably be solved with a pencil in an hour without a stack
of reference books were often perfectly analogous to simple multimode
transmission line problems. But most such problems aren't simple.
The folks who really first hit this problem head on were at the MIT
"Radiation Lab", doing Radar R&D during WWII. If you read the Rad
Lab's final report, the names you see are amazing: Dicke, Bethe,
Schwinger, ...! Many of the future superstars of physics were working
on *exactly* this stuff.
John Doty Noqsi Aerospace, Ltd.
jpd@xxxxxxxxxxxxx