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The currents in the wires of a folded dipole or monopole are neither in
phase nor 180 degrees out of phase, as you can easily see from EZNEC. Because they obey superposition, you can, for convenience, consider them as two separate sets of currents, common mode (or "antenna" current) and one differential mode (or "transmission line" current). Neither one is zero. The phase of the antenna current is a function of the velocity factor of the two wires excited in parallel. For TV twinlead, for example, this would be something like 3 percent slower than for bare wire -- about the same as any other typical insulated wire. In contrast, the phase of the transmission line current is dictated by the velocity factor of the two wires excited out of phase as a transmission line. In this mode, there's an intense field between the conductors, so the dielectric between the conductors has much more impact. The velocity factor for this mode is more like 0.8, so the transmission line will be electrically considerably longer than a quarter wavelength. The TV twinlead "antenna" will be resonant, then, at a length about 3% shorter than if it were made from two parallel bare wires -- not because the currents in the two wires are in phase, but because the common mode part of the currents are in phase -- by definition, in fact. But the effect of the transmission line stub also affects the feedpoint impedance, and its velocity factor has to be accounted for in the calculation of its contribution. I've seen a recommendation that the conductors of a twinlead folded dipole be shorted about 80% of the way from the center. What this does is to make the transmission line nearly a quarter wavelength long, so its contribution to the feedpoint impedance is negligible. Then you don't need to make any adjustment of the length to compensate for the transmission line. Alternatively, you can short circuit the wires at the ends in the normal fashion, and slightly adjust the length to compensate for the impedance change caused by the transmission line. Roy Lewallen, W7EL Cecil Moore wrote: Richard Harrison wrote: My ARRL Antenna Book (19th edition, page 8) says: "Since the antenna section (of 300-ohm twin-lead) does not operate as a transmission line, but simply as two wires in parallel, the velocity factor of twin-lead can be ignored in computing the antenna length." I wish the author had said: "---the transmission line velocity factor of twin-lead can be ignored---." The phase of the currents in the adjacent sections of twinlead is what is important. If the phase of the adjacent currents is 180 degrees, the twinlead is acting like a transmission line and T-line VF must be taken into account. If the phase of the adjacent currents is zero degrees, the twinlead is acting like an antenna and the VF is considerably higher, essentially equal to insulated wire. If the phase of the adjacent currents is zero degrees, all the current is "common-mode current", something not desirable for transmission lines but something most desirable for antennas since common-mode currents do not inhibit radiation. Bottom line: The currents flowing in a folded dipole antenna are common- mode currents which radiate, not transmission line currents which do not radiate (much), and that's a very good thing for an antenna. -- 73, Cecil http://www.qsl.net/w5dxp |
#2
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Roy
Thanks for the clear and meaningfull response to my post. I'm not qualified to enter this discussion. I'm in the learning mode. I did wonder if the dielectricly loaded "shorted stub" transmission line (1/2 the folded dipole) wuld have a shortning capability for determining antenna length. As I read it, the VP of the twin lead does effect the folded dipole's length to aceive resonance. And, the amount of "shortning effect" is somewhere between 20 percent and 3 percent in your example of twin lead with VP=0.8 ..Please correct me if I'm wrong, but, I'd expect the "shortning effect" to be much closer to the 3 percent end of the scale for reasons that would be too confusing for me to try to explain. ( besides, I'm probably wrong in my thinking) Jerry "Roy Lewallen" wrote in message ... The currents in the wires of a folded dipole or monopole are neither in phase nor 180 degrees out of phase, as you can easily see from EZNEC. Because they obey superposition, you can, for convenience, consider them as two separate sets of currents, common mode (or "antenna" current) and one differential mode (or "transmission line" current). Neither one is zero. The phase of the antenna current is a function of the velocity factor of the two wires excited in parallel. For TV twinlead, for example, this would be something like 3 percent slower than for bare wire -- about the same as any other typical insulated wire. In contrast, the phase of the transmission line current is dictated by the velocity factor of the two wires excited out of phase as a transmission line. In this mode, there's an intense field between the conductors, so the dielectric between the conductors has much more impact. The velocity factor for this mode is more like 0.8, so the transmission line will be electrically considerably longer than a quarter wavelength. The TV twinlead "antenna" will be resonant, then, at a length about 3% shorter than if it were made from two parallel bare wires -- not because the currents in the two wires are in phase, but because the common mode part of the currents are in phase -- by definition, in fact. But the effect of the transmission line stub also affects the feedpoint impedance, and its velocity factor has to be accounted for in the calculation of its contribution. I've seen a recommendation that the conductors of a twinlead folded dipole be shorted about 80% of the way from the center. What this does is to make the transmission line nearly a quarter wavelength long, so its contribution to the feedpoint impedance is negligible. Then you don't need to make any adjustment of the length to compensate for the transmission line. Alternatively, you can short circuit the wires at the ends in the normal fashion, and slightly adjust the length to compensate for the impedance change caused by the transmission line. Roy Lewallen, W7EL Cecil Moore wrote: Richard Harrison wrote: My ARRL Antenna Book (19th edition, page 8) says: "Since the antenna section (of 300-ohm twin-lead) does not operate as a transmission line, but simply as two wires in parallel, the velocity factor of twin-lead can be ignored in computing the antenna length." I wish the author had said: "---the transmission line velocity factor of twin-lead can be ignored---." The phase of the currents in the adjacent sections of twinlead is what is important. If the phase of the adjacent currents is 180 degrees, the twinlead is acting like a transmission line and T-line VF must be taken into account. If the phase of the adjacent currents is zero degrees, the twinlead is acting like an antenna and the VF is considerably higher, essentially equal to insulated wire. If the phase of the adjacent currents is zero degrees, all the current is "common-mode current", something not desirable for transmission lines but something most desirable for antennas since common-mode currents do not inhibit radiation. Bottom line: The currents flowing in a folded dipole antenna are common- mode currents which radiate, not transmission line currents which do not radiate (much), and that's a very good thing for an antenna. -- 73, Cecil http://www.qsl.net/w5dxp |
#3
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When the transmission line portion is nearly a quarter wavelength long,
it has very little effect on the feedpoint impedance, so the resonant length will be about the same as it would be if the transmission line didn't exist. In the case of TV twinlead, though, if shorted at the ends, the transmission line can make a noticeable impact on the feedpoint impedance. It would take only a few minutes with EZNEC, using the method I described earlier of modeling a folded dipole or monopole as an unfolded dipole or monopole with a transmission line stub in parallel with the source, to see how great the impact is. With this model, you can give the transmission line whatever velocity factor or length you choose, independently of the "antenna" portion of the model. If you use the same twinlead to make antennas for different bands, the impact of the transmission line will be different on each band because the transmission line isn't being scaled with frequency. Therefore, any conclusion you reach about the impact of the transmission line on the antenna length will be quantitatively correct only at one frequency (and, of course, only the assumed type of twinlead). I don't have the time right now to do the modeling, but if you're truly interested, you won't mind taking the time to do it yourself. Roy Lewallen, W7EL Jerry Martes wrote: Roy Thanks for the clear and meaningfull response to my post. I'm not qualified to enter this discussion. I'm in the learning mode. I did wonder if the dielectricly loaded "shorted stub" transmission line (1/2 the folded dipole) wuld have a shortning capability for determining antenna length. As I read it, the VP of the twin lead does effect the folded dipole's length to aceive resonance. And, the amount of "shortning effect" is somewhere between 20 percent and 3 percent in your example of twin lead with VP=0.8 .Please correct me if I'm wrong, but, I'd expect the "shortning effect" to be much closer to the 3 percent end of the scale for reasons that would be too confusing for me to try to explain. ( besides, I'm probably wrong in my thinking) Jerry |
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