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N0GW wrote:
Roy Lewallen wrote: 377 ohms does not describe the E and H fields in the near field. 377 ohms is the ratio of E to H in the *far field* when the medium is free space or, for practical purposes, air. In the near field, the ratio of E to H can be not only far from 377 ohms, but it's commonly also complex (that is, E and H not in time phase). For an illustration, model a short dipole or small loop with EZNEC or NEC-2, and use the near field analysis to find E and H at some point close to the antenna (within a fraction of a wavelength). When you divide E by H, you'll get a wide variety of results(*) depending on the type of antenna and the observation point. But as you get farther and farther from *any* antenna, you'll find that the ratio always converges to 377 ohms, purely real (that is, the E and H fields in time phase). Yes, I agree with that completely Roy. I apologize for simplifying my response so much as to not mention this. I was trying to answer the question at the same level as was asked. I did not mean to offend the more mathematically astute members of this group. I will stand by my comment that radiation from antennas, no matter how well predicted mathematically, is not well understood at a subatomic level. I personally prefer a model that assumes photons result from electron acceleration (or deceleration or energy level decrease). There are obviously competing models. I'm not the least bit offended; I just corrected a statement which wasn't true. Intelligent discussion of the subatomic and quantum physical aspects of electromagnetic radiation are for people mathematically much more astute than I, so I'll leave that for you. Roy Lewallen, W7EL |
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