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On 10/8/2015 4:40 AM, Jeff wrote:
Anyway all of the article can be blown out of the water by some practice measurement of a real life situation, which will show that a 3:1 mismatch will produce the same loss regardless of whether it is Zo*3 or Z0/3 when you are talking about feeding an antenna. Jeff Great, Jeff! I would support your suggestion to make measurements. All you need to do is set up his scenario and collect some data. Please use his identical set-up to confirm or refute his results. If you have understood what I have been saying at all then you would understand that I am not refuting his results (at least to a first approximation). What I am refuting is the extension of his results to the 'normal' case of feeding an antenna, which he tries to do in the later parts of the article. Okay. He says in his section "Failure in thinking": "The forward and reflected waves give rise to E and I that vary along a real transmission line, and the loss is due to I^2R loss in conductors and E^2G loss in dielectric, so the loss in any incremental length of line depends on E and I at that point. The loss in any line then is the sum of the incremental losses due to varying E and I along the line." His use of "real transmission line" now turns my attention to the practical situations. It seems to me that he means to point out that the losses are not smoothed over the length, but the final averaged result can be influenced by the incremental, summed losses rather than just the reflection coefficient which the equations use. In reality you do not need to do the experiments, they have been done many times, and the loss in a feeder under mismatch conditions is well know and documented. It is these results that the author is challenging from the wrong standpoint of a short line which is not extensible to other cases. Please point our where he extended his analysis to other cases. Jeff Well, you suggested that the experiments be performed and I applaud you for that. If you can provide data on experiments which refute his analysis, please do so. |
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