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#1
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Cecil Moore wrote:
Tom Donaly wrote: If he applies his reference formulae to one of Tom's coils and it doesn't show the correct phase shift, though, his theory is in trouble. His reference formulae are for traveling waves, not standing waves. We already know that the phase of the standing wave current on a 1/2WL thin-wire dipole varies not one degree over that entire 180 degrees. Yet we know the forward wave undergoes a 90 degree phase shift from feedpoint to tip and the reflected wave undergoes a 90 degree phase on the trip back to the feedpoint. Standing wave phase is virtually unchanging and is therefore useless for trying to determine the electrical length of a wire or a coil. Tell me a couple of things, Cecil: 1. the diameter of your bugcatcher coil, and 2. the turn to turn wire spacing. I'd like to use the information, using the formulae in your reference, to see just how long your bugcatcher coil is electrically. Thanks, Tom Donaly, KA6RUH |
#2
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Tom Donaly wrote:
Tell me a couple of things, Cecil: 1. the diameter of your bugcatcher coil, and 2. the turn to turn wire spacing. I'd like to use the information, using the formulae in your reference, to see just how long your bugcatcher coil is electrically. Please note that when my 75m bugcatcher coil is mounted just above my GMC pickup ground plane, it is electrically almost four times longer than it is laying on a stack of books in my hamshack. The coil capacitance to ground is obviously a lot higher when mounted over a ground plane. The ground plane reduces the VF to approximately 1/4 the value obtained in isolation. 1. The measured self-resonant frequency of the coil mounted on my pickup is ~6.6 MHz. 2. The measured self-resonant frequency of the coil on a mag mount on my all-metal desk is ~6.6 MHz. 3. The measured self-resonant frequency of the coil isolated from any ground is ~24.5 MHz. The self-resonant frequency needs to be measured in the environment in which it is installed. That means one needs to model the coil 3 inches above a perfect ground plane before calculating the self-resonant frequency, Z0, or VF. I doubt that Dr. Corum's equations take that into account since it would seem self defeating to operate a Tesla coil over a physically close ground plane. But I could be wrong on that point. The coil data is: ~6" dia, ~6.7" long, 26.5 T, seems very close to 4 TPI. Looks to be #14 solid wire. -- 73, Cecil http://www.qsl.net/w5dxp |
#3
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On Wed, 15 Mar 2006 18:03:28 GMT, Cecil Moore wrote:
The coil data is: ~6" dia, ~6.7" long, 26.5 T, seems very close to 4 TPI. Looks to be #14 solid wire. Hmmm, dare I plunge into the next, obvious question? Provide the Velocity Factor and Characteristic Impedance per the formulas you offered: Tom Donaly wrote: What's the formula, Cecil? http://www.ttr.com/TELSIKS2001-MASTER-1.pdf equation (32) The velocity factor can also be measured from the self- resonant frequency at 1/4WL. VF = 0.25(1/f) I suppose you also have something that will tell us how to find your coil's characteristic impedance; o.k., out with it. http://www.ttr.com/TELSIKS2001-MASTER-1.pdf equation (43) and we can then achieve closure by comparing the same results with Reggie's formulas. |
#4
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Richard Clark wrote:
Provide the Velocity Factor and Characteristic Impedance per the formulas you offered: Tom Donaly has graciously volunteered to provide those values. Please stand by. -- 73, Cecil http://www.qsl.net/w5dxp |
#5
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On Wed, 15 Mar 2006 20:08:18 GMT, Cecil Moore wrote:
Richard Clark wrote: Provide the Velocity Factor and Characteristic Impedance per the formulas you offered: Tom Donaly has graciously volunteered to provide those values. Please stand by. You have nothing to show of your own work employing your own references? I can do this myself, as certainly Tom can too; but it says nothing about your well coming up dry when we ask you to carry your own water in supporting your claims. |
#6
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Richard Clark wrote:
.. I can do this myself, as certainly Tom can too; but it says nothing about your well coming up dry when we ask you to carry your own water in supporting your claims. Pure humor with zero technical content follows: So sue me for being lazy. :-) -- 73, Cecil http://www.qsl.net/w5dxp |
#7
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On Wed, 15 Mar 2006 20:57:21 GMT, Cecil Moore wrote:
So sue me for being lazy. :-) The legacy of Xerox research. |
#8
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Cecil Moore wrote:
Richard Clark wrote: Provide the Velocity Factor and Characteristic Impedance per the formulas you offered: Tom Donaly has graciously volunteered to provide those values. Please stand by. Actually, I just wanted to calculate the values for my own personal edification. You'll have to do the arithmetic yourself, Cecil, and then it won't mean much, because, as far as I know, no one has ever done any experimental work to see if these equations have any meaning. If a coil can slow down an electromagnetic wave as much as these equations say it can, though, it qualifies as a very interesting device. 73 Tom Donaly, KA6RUH |
#9
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![]() Tom Donaly wrote: If a coil can slow down an electromagnetic wave as much as these equations say it can, though, it qualifies as a very interesting device. Tom, Here's another way to think about it. If an inductor by itself delayed phase as much as Cecil claims, we could build a phase or time delay system with only a large inductor. As it is, we must always use a network of capacitors and inductors to obtain phase delays or a transmission line of any substantial delay. To construct a delay line, either a small parallel wire line is used or a spiral around a metal core. The metal core acts like a shorted turn and reduces flux coupling, and adds distributed capacitance to ground. 73 Tom |
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