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Old January 26th 08, 03:19 AM posted to rec.radio.amateur.antenna
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Default Derivation of Reflection Coefficient vs SWR

On Jan 25, 5:31*pm, Cecil Moore wrote:
Keith Dysart wrote:
Check your answer by trying 100 kHz sinusoidal
steady-state excitation.


Good grief, Keith, get real. I guess I forgot to
say the assertion was for an integer multiple of MHz.


Yes, so it would seem.

And that would seem to narrow the applicability
of the original assertion rather severely.

...Keith
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Old January 26th 08, 02:12 PM posted to rec.radio.amateur.antenna
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Default Derivation of Reflection Coefficient vs SWR

Keith Dysart wrote:
And that would seem to narrow the applicability
of the original assertion rather severely.


What do you know? It narrows it to amateur radio,
the subject of this newsgroup.

To be entirely technically correct, since my assertion
was about average powers, the example transmission line
must be an integer multiple of 1/4 wavelength.
--
73, Cecil http://www.w5dxp.com
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Old January 26th 08, 03:53 PM posted to rec.radio.amateur.antenna
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Default Derivation of Reflection Coefficient vs SWR

On Jan 26, 9:12*am, Cecil Moore wrote:
Keith Dysart wrote:
And that would seem to narrow the applicability
of the original assertion rather severely.


What do you know? It narrows it to amateur radio,
the subject of this newsgroup.


I was unaware that all Amateur transmission lines
were a multiple of 1 wavelength long. Are you sure?

To be entirely technically correct, since my assertion
was about average powers, the example transmission line
must be an integer multiple of 1/4 wavelength.


I would suggest 1/2 wavelength. For an intuitive proof,
consider a line with only forward power. Then think
of a quarter wave section with a voltage peak in the
middle. Then consider when the voltage 0 is in the
middle. Lots more energy in the former than the latter.
At 1/2 wavelength, the total energy in the line section
is constant.

...Keith

...Keith
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