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Art Unwin wrote:
What one gains from this aproach is that any radiator of any shape, size or elevation can provide figures in the order of 100% as long as the radiator is a multiple of a wavelength where it is resonant at exact and repeatable measurements. then Art wrote: The use of the term "nearly" does not imply total accuracy. Note that your use of the phrase "in the order of" does not imply total accuracy, either -- even for radiators meeting your criteria. To use Maxwell's equations for accuracy one cannot introduce metrics that are not absolute. 1/4 or 1/2 wave radiators cannot supplant the "period" of a wave form and thus introduce inaccuracies. Apparently you believe that only full-wave radiators are "perfect" (exactly 100% efficient). However a full-wave, center-fed dipole has a radiation resistance of about 2,000 ohms, and a feedpoint reactance exceeding 1,000 ohms (capacitive). That impedance would present a very high VSWR to a normal transmitter unless some kind of matching network was used. Even if there was no matching or transmission line loss (or r-f ground loss in the case of a monopole), that full-wave radiator still would not be 100% efficient because of the ohmic losses encountered by the r- f current flowing along the radiating structure (NOT the radiation resistance). RF |
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