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On Mar 7, 1:16*pm, Cecil Moore wrote:
Roger Sparks wrote: Thanks for the additional explaination. I am wondering if I misunderstood Cecil's original premise. Roger, if you thought it involved any instantaneous values then, yes, you misunderstood my premise. My understanding of your claim was that for the special case of a 45 degree line supplied from a matched source, the energy in the reflected wave is dissipated in the source resistor. This sentence fragment from your document suggests this: "reflected energy from the load is flowing through the source resistor, RS, and is being dissipated there". As "proof" of this, you computed average powers and showed that the dissipation in the source resistor increased by the same amount as the computed average power in the reflected wave. But when an attempt it made to validate your claim using instantaneous energy flows, the claim is proved false because the dissipation in the source resistor does not occur at the correct time to be absorbing the energy from the reflected wave. To prove your claim, I can see two paths: - find some element in the circuit that stores the energy from the reflected wave and releases it into the source resistor at the correct time - allow the violation of the principle of conservation of energy On the other hand, if you want to modify your claim to simply be that the numerical value of the dissipation in the source resistor has the same value as the pre-reflection dissipation plus the numerical value of the energy in the reflected wave, then the discrepancy is resolved. But then you can not claim that the energy in the reflected wave is dissipated in the source resistor. ...Keith |
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