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Gene Fuller wrote:
It is easy to give examples where the waves survive the superposition, because they always do. It is rather strange that you are making this argument after all the back and forth about traveling waves and standing waves. Do we now have multiple flavors of EM waves? Some that obey superposition and some that don't? They all obey superposition which can occur with or without interference. And you are wrong about all waves surviving superposition. Canceled waves do not survive wave cancellation in the direction that they are traveling. Access this web page and set the two waves to equal frequencies, equal magnitudes, and opposite phases, i.e. 0 and 180 degrees. http://micro.magnet.fsu.edu/primer/j...ons/index.html When you do that, the waves are canceled in their original direction of travel. The energy in those canceled waves certainly survives, but those two original waves cease to exist never to be seen again. I must have missed class the day they went over the theory of "cancellation". You must have. Please run the above java application and alleviate your ignorance about what you missed. Why do the waves disappear when they are of equal magnitude and opposite phase? I stand 100% behind my two messages to Walt. If you actually read them you would note that I said for most cases it makes no difference whether the waves interfere forever or whether they interact and "cancel". Of course it makes all the difference in the world. That's what the entire argument is all about. You simply cannot sweep the truth under the "does not matter" rug. And until you can say "all cases" instead of "most cases" your argument is irrelevant. If it doesn't work for all, it doesn't work at all. The bottom line is that EM waves do not interact in free space. It is indeed difficult to get two beams of light collinear in space space. But it is not difficult at all to get two RF waves collinear in a transmission line. It happens every time someone adjusts his antenna tuner for a Z0-match. -- 73, Cecil http://www.w5dxp.com |
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