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![]() Telamon wrote: In article , John Doty wrote: Frank Dresser wrote: I recognized Telemon's antenna formula as something very much like the transmission line formula. I'm not sure how it applies to resonant receiving/transmitting end fed wires. If it does, I'd like to learn something. For a wire antenna, the field configuration near the wire is very similar to the field inside a coaxial cable. Unsurprisingly, it has similar behavior: the bulk of the energy tends to propagate along the wire and not radiate. This leads to Schelkunoff's approximation: you calculate the current distribution along the antenna as if it was a transmission line, and then calculate the radiation due to that current distribution. You can get the antenna impedance by calculating the impedance of a lossy transmission line (with loss equal to the radiation) with the assumed current distribution. You get the reception properties by reciprocity. It boils down to this, smaller RF current loops radiate less effectively. Yes, but what does that have to do with the discussion above? The wire will become a better antenna the higher it is off the ground. Often true. Nevertheless, a low Beverage can be an extremely effective antenna. If the wire was vertical instead of horizontal then it would not look like transmission line where the inductance and capacitance are evenly distributed over its length. Actually, the Schelkunoff approximation works quite well in that case. The field near the wire is not strongly affected by its orientation. The characteristic impedance varies only logarithmically with distance from ground, so that except for a modest bump in the immediate vicinity of ground, the inductance and capacitance per unit length are nearly constant. If this was not true, the Schelkunoff approximation would be nearly useless. -jpd |
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