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#1
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Gene Fuller wrote:
Cecil Moore wrote: A 75m bugcatcher coil is self resonant at 6.6 MHz. That's near 4 MHz. Where is all your irrationality coming from? The exact quote from your message on April 11, at 9:57 am is copied below. I don't see anything about a bugcatcher coil. The coil being discussed is a bugcatcher coil modeled in EZNEC. Since the Corum paper highlighted the limitation for applicability of the magic formula it is possible he thought that the limitation might be important. The limitation that Dr. Corum highlighted was the failure of the lumped circuit model when the coil is self-resonant. He says that when we are within 17% of self-resonance, the lumped circuit model fails. Have you anything besides faith to prove that your model is valid within 60% of self-resonance? Please describe the physics behind a radical change in velocity factor (at the same frequency) when a coil is cut in half. -- 73, Cecil http://www.qsl.net/w5dxp |
#2
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Cecil Moore wrote:
Gene Fuller wrote: Cecil Moore wrote: A 75m bugcatcher coil is self resonant at 6.6 MHz. That's near 4 MHz. Where is all your irrationality coming from? The exact quote from your message on April 11, at 9:57 am is copied below. I don't see anything about a bugcatcher coil. The coil being discussed is a bugcatcher coil modeled in EZNEC. Since the Corum paper highlighted the limitation for applicability of the magic formula it is possible he thought that the limitation might be important. The limitation that Dr. Corum highlighted was the failure of the lumped circuit model when the coil is self-resonant. He says that when we are within 17% of self-resonance, the lumped circuit model fails. Have you anything besides faith to prove that your model is valid within 60% of self-resonance? Please describe the physics behind a radical change in velocity factor (at the same frequency) when a coil is cut in half. Cecil, You have really lost it. I gave you the exact quote, and you then proceed to talk about something else. It appears you did not really read and understand the Corum paper either. The portion I referred to you had nothing to say about lumped circuits or distributed circuits. It was merely a step in the mathematical analysis that leads to the magic formula for Vf. If you ignore the important limitations on the math analysis it is likely that any conclusions drawn will be incorrect. So let's throw the topic back to you. A straight wire has a Vf near 1. A resonant coil has a Vf of 0.01 or 0.02. So where and how does the Vf transition occur? For a coil of one turn? For a coil with a length of 15% of the resonant length? At some other coil length? Is the Vf transition abrupt or smooth? You seem to understand everything about coil Vf, so these should be easy questions for you. 73, Gene W4SZ |
#3
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Gene Fuller wrote:
You have really lost it. I gave you the exact quote, and you then proceed to talk about something else. Your quote doesn't mean what you think it means. The velocity factor equation is appropriate for quarterwave resonance *and* any other length at the same frequency. The graph in the next column over shows coils of 10,000 turns per wavelength. It does NOT limit them to any length so your argument is bogus. Their goal was to find a VF equation that worked for quarterwave resonance but it works for a lot more than quarterwave resonance. It holds for any length as can be seen from Fig. 1. So let's throw the topic back to you. Too late, I asked you first. Where are the laws of physics to back up your assertions? Certainly not contained in the Corum papers. Please provide some reference that asserts that the VF of a coil varies with its length while keeping all other parameters constant. The coil being modeled is 48 turns per foot. The wavelength is 246 feet. 48*246 = 11,808 turns per wavelength. That's on the Corum chart. There is NO minimum or maximum length requirement or constraint. According to the paper, the velocity factor is within 10% no matter what the length of the coil. So holding all the variables constant in the velocity factor equation and changing only the length is a valid way to calculate the approximate delay through the coil. It's the best way that we have so far. It is infinitely better than using a signal with unchanging phase to try to measure phase shift. So where and how does the Vf transition occur? Just as in a transmission line, a VF transition occurs at an impedance discontinuity. For a complete helical antenna, there is no impedance discontinuity. For an antenna containing a coil and wire, there is an impedance discontinuity at the coil/wire interface. -- 73, Cecil http://www.qsl.net/w5dxp |
#4
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Cecil,
The "quote" was from your message, not the Corum paper. It is highly likely that it does not mean what I think it means. It probably does not even mean the same thing to you after a few minutes. As for the Corum paper, would you be so kind as to point out the page where it is written: The velocity factor equation is appropriate for quarterwave resonance *and* any other length at the same frequency. I found the section that says the formula is appropriate at resonance, and I must have missed the part that says the formula works for any length as long as the frequency is maintained. You still have not explained at what point the transition from Vf ~ 1 to Vf 0.02 occurs. 73, Gene W4SZ Cecil Moore wrote: Gene Fuller wrote: You have really lost it. I gave you the exact quote, and you then proceed to talk about something else. Your quote doesn't mean what you think it means. The velocity factor equation is appropriate for quarterwave resonance *and* any other length at the same frequency. The graph in the next column over shows coils of 10,000 turns per wavelength. It does NOT limit them to any length so your argument is bogus. Their goal was to find a VF equation that worked for quarterwave resonance but it works for a lot more than quarterwave resonance. It holds for any length as can be seen from Fig. 1. |
#5
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Gene Fuller wrote:
As for the Corum paper, would you be so kind as to point out the page where it is written: The velocity factor equation is appropriate for quarterwave resonance *and* any other length at the same frequency. I already told you - same page, Fig. 1 where that VF equation is plotted. There is absolutely no reference to coil length in Fig. 1. The only independent variables are the diameter/wavelength ratio and the turns/wavelength ratio. For any length coil with the above fixed parameters, including frequency, the VF is constant within 10%. I found the section that says the formula is appropriate at resonance, and I must have missed the part that says the formula works for any length as long as the frequency is maintained. "We have found that this expression gives acceptable results (errors less than 10%) for most practical applications that involve wave propagation on helical resonators ..." Absolutely no mention of 14WL self-resonance. You still have not explained at what point the transition from Vf ~ 1 to Vf 0.02 occurs. It is explained perfectly in Fig. 1 where the VF scale goes from 0.0 to 1.0. Come over to my house for a beer and I will teach you how to read that graph. Exactly as would be expected, holding the diameter/wavelength ratio constant, as the helical is wound tighter and tighter, the VF decreases. -- 73, Cecil http://www.qsl.net/w5dxp |
#6
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Cecil Moore wrote:
"We have found that this expression gives acceptable results (errors less than 10%) for most practical applications that involve wave propagation on helical resonators ..." Absolutely no mention of 14WL self-resonance. Cecil, Oh darn! There's that nasty reference to "resonator" again. You really need to read the paper again and attempt to understand it. Try the left-hand column on the page for the fundamental mathematical limitation that underlies everything else on the page, including Figure 1. Since this is a question of literacy and not technology there is little more to be said here. 73, Gene W4SZ |
#7
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On Wed, 19 Apr 2006 23:32:53 GMT, Gene Fuller
wrote: Oh darn! There's that nasty reference to "resonator" again. Resonant [6], resonance [11], resonator (the title of the paper)[24] are littered throughout so frequently [41 times in 10 pages] that you would have to get a dispensation from the pope to talk about pure resistance. |
#8
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![]() Cecil Moore wrote: "We have found that this expression gives acceptable results (errors less than 10%) for most practical applications that involve wave propagation on helical resonators ..." Absolutely no mention of 14WL self-resonance. Gene Fuller wrote: Oh darn! There's that nasty reference to "resonator" again. You really need to read the paper again and attempt to understand it. Try the left-hand column on the page for the fundamental mathematical limitation that underlies everything else on the page, including Figure 1. Since this is a question of literacy and not technology there is little more to be said here. Gene, I can't believe you are still trying to get Cecil to actually read the paper he is misquoting. I've seen his debating style before. It's the last man standing wins, no matter how obviously wrong he is. You'll never win that kind of debate with logic or science Gene. Never. 73 Tom |
#9
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Gene Fuller wrote:
Oh darn! There's that nasty reference to "resonator" again. You really need to read the paper again and attempt to understand it. Uhhhhh Gene, a 75m bugcatcher coil is a "resonator" that resonates an 8 foot mobile antenna on 75m. Take a look at Figure 2 in Dr. Corum's paper. It looks just like a top- loaded 160m mobile antenna. Try the left-hand column on the page for the fundamental mathematical limitation that underlies everything else on the page, including Figure 1. There is a test equation to see if a particular coil is outside the fundamental mathematicdal limitations. A 75m bugcatcher coil is less than half the limit value. Let me show you how to use Fig. 1. The coil that we have been discussing is 6 inches in diameter and has 4 turns per inch. That makes D/lamda = 2.0 x 10^3. That's just about in the middle of the graphic. The turns per wavelength is 48*246 = 11,808. That's just to the left of the left hand curve. Reading the velocity factor from the graph gives about 0.03 for that coil. It's a piece of cake if you understand the physics involved. -- 73, Cecil http://www.qsl.net/w5dxp |
#10
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![]() "Cecil Moore" wrote in message . com... Gene Fuller wrote: Cecil Moore wrote: A 75m bugcatcher coil is self resonant at 6.6 MHz. That's near 4 MHz. Where is all your irrationality coming from? The exact quote from your message on April 11, at 9:57 am is copied below. I don't see anything about a bugcatcher coil. The coil being discussed is a bugcatcher coil modeled in EZNEC. Since the Corum paper highlighted the limitation for applicability of the magic formula it is possible he thought that the limitation might be important. The limitation that Dr. Corum highlighted was the failure of the lumped circuit model when the coil is self-resonant. He says that when we are within 17% of self-resonance, the lumped circuit model fails. Have you anything besides faith to prove that your model is valid within 60% of self-resonance? Please describe the physics behind a radical change in velocity factor (at the same frequency) when a coil is cut in half. -- ======================================== Dear Cec, What is the failure mode? Is it a sudden catastropic failure? Or does it fail very slowly, gradually and gently? What is Dr.Corum a doctor of? From your quotes he sounds like a Quack. Or is he a Witch? What does he have to say about Fractals, E-H and the other wierd contraptions? How many other worshipping followers does he have besides yourself? Or are you just pulling our varicose-veined legs? All rhetorical questions of course. Answers not required. ---- Your old, well-intentioned pal, Reg. |
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