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#1
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On Sun, 04 Apr 2010 20:46:21 GMT, Owen Duffy wrote:
Bob wrote in : Anyone know the velocity factor of JSC #1317 450 ohm line, 18 AWG? Googling seems to give a variety of answers, and it's not posted at the JSC site. Wes, N7WS, measured some Wireman lines similar to that above. His measurements indicated Zo quite different to nominal, and velocity factor around 0.9. For applications where velocity factor is important, eg the 'matching section' of a G5RV, I suggest you measure the actual cable. I'm plugging the velocity factor figure into Cecil's program for optimum feedline lengths on a multiband dipole, IMAXMIN.EXE. Given the approximate nature of this kind of feed, a ballpark figure is probably okay. Bob k5qwg Wes's data is included in TLLC (http://www.vk1od.net/calc/tl/tllc.php). Your cable has similar stranding to Wireman 551, but velocity factor will depend on the detail of the dielectric extrusion and punching. If JSC is the manufacturer, they may even be the source of Wireman lines, in which case Wes's data may be directly applicable. I have reservations about the adequacy of copper cladding on the cable such as yours at the lower end of HF. Owen |
#2
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Bob wrote in
: .... I'm plugging the velocity factor figure into Cecil's program for optimum feedline lengths on a multiband dipole, IMAXMIN.EXE. Given the approximate nature of this kind of feed, a ballpark figure is probably okay. Bob, Have you seen my article "Optimum length of ladder line" at http://vk1od.net/blog/?p=949 ? Owen |
#3
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On Apr 4, 4:19*pm, Bob wrote:
I'm plugging the velocity factor figure into Cecil's program for optimum feedline lengths on a multiband dipole, IMAXMIN.EXE. Given the approximate nature of this kind of feed, a ballpark figure is probably okay. Yes, given all the variables, adjusting the final length, sometimes by a few feet (depending on wavelength) is almost always required to achieve system resonance. Remember that this approach is designed to eliminate the tuner and therefore eliminate tuner losses and it is designed to be used with a 1:1 current-choke-balun. Owen's comments are certainly valid for systems using antenna tuners and 4:1 baluns. In fact, if one chooses a ladder-line length halfway in between my "good" (current maximum) and "bad" (voltage maximum) lengths, one will obtain the odd 1/8 wavelengths points that are recommended for use with 4:1 baluns. Those points result in a ballpark impedance in the neighborhood of Z0 +/- jZ0/4, e.g. 400+j100 ohms. For those who understand a Smith Chart, a picture is worth a thousand words. http://www.w5dxp.com/smith.htm -- 73, Cecil, w5dxp.com |
#4
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On Mon, 5 Apr 2010 06:27:54 -0700 (PDT), Cecil Moore
wrote: On Apr 4, 4:19*pm, Bob wrote: I'm plugging the velocity factor figure into Cecil's program for optimum feedline lengths on a multiband dipole, IMAXMIN.EXE. Given the approximate nature of this kind of feed, a ballpark figure is probably okay. Yes, given all the variables, adjusting the final length, sometimes by a few feet (depending on wavelength) is almost always required to achieve system resonance. Remember that this approach is designed to eliminate the tuner and therefore eliminate tuner losses and it is designed to be used with a 1:1 current-choke-balun. Owen's comments are certainly valid for systems using antenna tuners and 4:1 baluns. In fact, if one chooses a ladder-line length halfway in between my "good" (current maximum) and "bad" (voltage maximum) lengths, one will obtain the odd 1/8 wavelengths points that are recommended for use with 4:1 baluns. The more I look at it, the odd 1/8 wavelengths is probably the way I will go, connecting to my tuner's 4:1 balun. There will be a 130 foot flat-top, and the 450-ohm feedline length can be somewhere between 50 to 100 feet or so. Tnx for the input! Bob k5qwg Those points result in a ballpark impedance in the neighborhood of Z0 +/- jZ0/4, e.g. 400+j100 ohms. For those who understand a Smith Chart, a picture is worth a thousand words. http://www.w5dxp.com/smith.htm |
#5
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Bob wrote in
: The more I look at it, the odd 1/8 wavelengths is probably the way I will go, connecting to my tuner's 4:1 balun. There will be a 130 foot flat-top, and the 450-ohm feedline length can be somewhere between 50 to 100 feet or so. Tnx for the input! I guess then that you didn't look at the article I quoted. Typical T match ATU's are lossier on capacitive loads than on inductive loads. The odd eighth wave rule of thumb is a popular one. But, alternate odd eight waves (on a resonant load) assures the highest ATU losses for the given SWR. These rules of thumb, and there are plenty that are conflicting, are usually given without explanation of why they work. We are a gullible lot! The same occurs with 4:1 voltage tuner baluns which anecdotal evidence suggests assist match of a wider range of loads. There is good reason to think that the mechanism behind this is that their own loss assists, and it is an inefficient work-around for another problem. Owen |
#6
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On Mon, 05 Apr 2010 20:33:47 GMT, Owen Duffy wrote:
Bob wrote in : The more I look at it, the odd 1/8 wavelengths is probably the way I will go, connecting to my tuner's 4:1 balun. There will be a 130 foot flat-top, and the 450-ohm feedline length can be somewhere between 50 to 100 feet or so. Tnx for the input! I guess then that you didn't look at the article I quoted. Actually, I did look at the article. It mentioned the voltage maximum problems, the current maximum problems, and then said, "Is there a better option?" And I don't understand the few sentences that follow that query. In other words, I don't understand the solution -- i.e. "line lengths around 135 degrees longer than voltage maximum" :-) Bob k5qwg Typical T match ATU's are lossier on capacitive loads than on inductive loads. The odd eighth wave rule of thumb is a popular one. But, alternate odd eight waves (on a resonant load) assures the highest ATU losses for the given SWR. These rules of thumb, and there are plenty that are conflicting, are usually given without explanation of why they work. We are a gullible lot! The same occurs with 4:1 voltage tuner baluns which anecdotal evidence suggests assist match of a wider range of loads. There is good reason to think that the mechanism behind this is that their own loss assists, and it is an inefficient work-around for another problem. Owen |
#7
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Bob wrote in
: .... It mentioned the voltage maximum problems, the current maximum problems, and then said, "Is there a better option?" And I don't understand the few sentences that follow that query. In other words, I don't understand the solution -- i.e. "line lengths around 135 degrees longer than voltage maximum" :-) The location of voltage maxima depends on the load on the line. If you were to plot the impedance at various lengths of line, it is highest (and purely resistive) when fed at a voltage maximum. As the line is lengthed, that impedance becomes capacitive, and lower, eventually becoming lowest (purely resistive again) at the current maximum (90° longer than the point of voltage maximum). Increasing the length further, impedance becomes inductive and increases eventually becoming highest at the next voltage maximum. At a point of about 135° longer than the voltage maximum, the impedance presented to the T match is in the region where it is most efficient. Alternatively, you could state this as 45° shorter than a voltage maximum. This is not your odd eighth wave (from a resonant load) rule, because that also encourages the capacitive region where losses are higher. Owen |
#8
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On Apr 5, 3:33*pm, Owen Duffy wrote:
Typical T match ATU's are lossier on capacitive loads than on inductive loads. How about typical CLC Pi-Net ATUs? -- 73, Cecil, w5dxp.com |
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