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#21
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On Feb 25, 11:07*am, K1TTT wrote:
sorry, 1846, even older than i thought... aether, sea of electrons, rare plasma, none are necessary for electromagnetic waves. On the contrary, a quantum soup is indeed required. If photons could propagate without a structure, they could exit the universe but they, like us, are trapped and confined to the universe. -- 73, Cecil, w5dxp.com |
#22
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Hello Richard,
I agree with you that several statements on Norbert's site will not hold when scientifically reviewed. However I think the way you respond will likely not result in better statements. As the name of the newsgroup indicates; this is a radio amateur group and Norbert site starts with "Dutch amateur radio station". This may require another approach then you should use in a professional environment. If you prefer that, Edaboard.com (just an example) is a more suitable place. Now the result is a professional reaction of Norbert: Thank you for the explanations. I have not had the intention to start a scientific discussion here on this subject. To me it is a hobby. With my homepage I just want to share some of my experience with magnetic loop antennas, just like many other radio amateurs do. And of course I am willing to reply to reactions from readers. But I will not further discuss about scientifically details. Thank you. Best Regards 73, Norbert PA7NR Because of rain, I had to stop some activity so I took a pocket calculator, some of my own course material and a used envelope within reach. A loop with diameter = 1.27m (4m perimeter), made from 20mm (diameter) copper has an inductance of about 3.4 uH (reactance of about 77 Ohm at 3.6 MHz). Radiation resistance (no coupling with other objects) will be about 1 mOhm. AC copper resistance due to skin effect will be about 30 mOhm (based on uniform current distribution over the circumference of the tubing). Q factor should be in the range of 2500 Radiation efficiency will be about 3% Directivity is 1.5 Voltage between ends (100W input): 6.3 kVp. Current through loop about 82 Ap A half wave dipole will have about 1kVp at each end (depends on conductor thickness). Effective area of antenna will be about 23 sqm (in free space). 1Vrms incident plane wave field (2.65mW/sqm) will result in about 61mW output power (about 150Vp across the tuning capacitor). You probably know that measuring a lower Q factor may result in less overall efficiency (coupling to dissipative objects) or higher overall efficiency (coupling to metallic conductors that reradiate). With kind regards, Wim PA3DJS www.tetech.nl without abc, PM will reach me very likely |
#23
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![]() Uzytkownik "Cecil Moore" napisal w wiadomosci ... On Feb 25, 6:54 am, K1TTT wrote: i am referring to a theory from around 1880 that had a sea of electrons as the aether for propagating electromagnetic waves. Change "sea of electrons" to "quantum soup" and the aether theory is alive and well. Even photons need a structure through which to propagate. Waves need medium to propagate. Some scientists prefer mystery aether some ordinary matter. Faraday and Ludwig Lorenz were sure that in space is enough mater and no mystery aether. Now everybody know that in space is ISM (rare plasma + dust). It is ordinary matter (electrons, ions and dust). But radio waves will be always the aether waves. So we also can say that aether consists of ordinary particles. S* -- |
#24
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![]() "Cecil Moore" napisal w wiadomosci ... On Feb 25, 3:11 am, "Szczepan Bialek" wrote: Radio wavesare are radiated from the nodes. In dipole the nodes are created by reflected wave (waves in the opposite direction). In the loop the waves travel in oppsite direction and create the nodes also. In a dipole, the reflections are naturally from the impedance discontinuity at the open ends of the dipole. In a loop, the reflections on the antenna are from the impedance discontinuity at the feedpoint. I do not understand. A loop can be made of wires without any discontinuity at the feedpoint. Pulses send from supply must collide in the loop. The nodes appear like in a dipole but without reflections. For what you need reflections in a loop? S* |
#25
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On Feb 26, 12:21*pm, "Szczepan Bialek" wrote:
So we also can say that aether consists of ordinary particles. It depends upon how one defines "ordinary". The structure of free space has existed since the big bang but man has only recently discovered the structure and is still somewhat ignorant of its configuration and characteristics. There is some evidence that the structure of space in which ordinary non-dark matter and non-dark energy exists, is made up of dark matter and dark energy. I do not understand. A loop, like a dipole, is a standing wave antenna with a characteristic impedance in the few hundred ohms, e.g. 600 ohms. The reflections on a standing wave antenna have to originate from an impedance discontinuity. The feedpoint impedance of a standing wave antenna is Zfp = (Vfor + Vref)/(Ifor + Iref) where phasor math is used. Let's assume that the feedpoint impedance is 100+j0 ohms and the antenna is being fed with Z0=100 ohm feedline. There are no reflections on the feedline which means a Z0-match to 100 ohms exists at the antenna feedpoint. Assume the characteristic impedance of the antenna wire over ground is 600 ohms. The 600 ohm to 100 ohm impedance discontinuity at the feedpoint creates a reflection coefficient of 0.7. That's where the reflections on the standing wave loop antenna are coming from. One reason the feedpoint of a resonant loop is higher than for a 1/2WL dipole is that the reflection coefficient for the loop is 0.7 while the reflection coefficient for a dipole is obviously 1.0 at the ends of the dipole. The concept may be easier to understand using a rhombic example. A terminated rhombic is terminated in the characteristic impedance of the antenna wire above ground, e.g. 600 ohms, which eliminates reflections on the antenna and turns it into a traveling wave antenna where the feedpoint impedance of the antenna is equal to the characteristic impedance of the antenna over a wide frequency range, i.e. Zfp = Vfor/Ifor, independent of frequency. Removing the termination turns the rhombic antenna into a standing wave antenna and the feedpoint impedance becomes Zfp = (Vfor + Vref)/ (Ifor + Iref), i.e. the feedpoint impedance is frequency dependent like other standing wave antennas. -- 73, Cecil, w5dxp.com |
#26
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On Sat, 26 Feb 2011 07:30:00 -0800 (PST), Wimpie
wrote: Hi Wimpie, This may require another approach then you should use in a professional environment. If you prefer that, Edaboard.com (just an example) is a more suitable place. Now the result is a professional reaction of Norbert: Curious combination of conflicting sentiments, there. What is suitable, and how should we recognize it? Radiation resistance (no coupling with other objects) will be about 1 mOhm. There are many source for computation, I chose one that closely agrees with several at hand. Perhaps I made an entry error, so I will take the opportunity to examine that possibility he Rr = 80 · pi² · (dl/lambda)² 80 · 9.87 · (2/80)² 790 · (0.025)² 790 · 0.0006 0.49 Ohm Of course, the possibility of mis-entry remains, and cross checking is helpful given an in dependant validation. If I examine my text further it uses as an example a smaller loop at a lower frequency dl = 1m F = 1MHz (lambda = 300) resulting in Rr = 0.0084 Ohm which is roughly 10 times your computed radiation resistance for a larger loop at a smaller wavelength. Now, having said that, and examining my text for further possibilities of error, I find that, yes, I made an error. My computation was based for an electric dipole, not a loop. Let us examine the Rr for a loop from the equation from the same source: Rr = 320 · pi^6 · (r/Lambda)^4 320 · 961 · (1/80)^4 307,645 · 2.44^-8 0.0075 Ohm This, too, is very different from your calculation, but certainly that error is eclipsed by my own first reckoning. However, what does this say about efficiency based upon the original design (but computed for another)? However, I did first ask Norbert for the equation used and the parameters entered. Testing those results did not appear to be appealing in the face of contradicting testimonial. It should come as no surprise that many testimonials are tested here. Testimonials stand or fall in such tests, and those tests are retested (as has given rise to this and your response). Curiously we entered into this with how the loop has superior qualities over the standard dipole, and then the same loop is cited as being very inefficient. How such contradictions are held within the space of a short thread is certainly a denial of engineering professionalism, but denial is not the standard of merit that is typically lauded in this forum. A hearty defense of wounded ego raises suspicion even further. One consequence of that demurral brings us to a rather remarkable insight in comparing the radiation resistance of the electric dipole to the loop within the same spread of the loop (and in certainly a smaller volume of space). The electric dipole enjoys 60 times more radiation resistance that certainly impacts efficiency to the same degree. This, of course, presumes no further errors in computation or application. 73's Richard Clark, KB7QHC |
#27
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On 2/27/2011 11:03 PM, Richard Clark wrote:
On Sat, 26 Feb 2011 07:30:00 -0800 (PST), wrote: Hi Wimpie, This may require another approach then you should use in a professional environment. If you prefer that, Edaboard.com (just an example) is a more suitable place. Now the result is a professional reaction of Norbert: Curious combination of conflicting sentiments, there. What is suitable, and how should we recognize it? Radiation resistance (no coupling with other objects) will be about 1 mOhm. There are many source for computation, I chose one that closely agrees with several at hand. Perhaps I made an entry error, so I will take the opportunity to examine that possibility he Rr = 80 · pi² · (dl/lambda)² 80 · 9.87 · (2/80)² 790 · (0.025)² 790 · 0.0006 0.49 Ohm Of course, the possibility of mis-entry remains, and cross checking is helpful given an in dependant validation. If I examine my text further it uses as an example a smaller loop at a lower frequency dl = 1m F = 1MHz (lambda = 300) resulting in Rr = 0.0084 Ohm which is roughly 10 times your computed radiation resistance for a larger loop at a smaller wavelength. Now, having said that, and examining my text for further possibilities of error, I find that, yes, I made an error. My computation was based for an electric dipole, not a loop. Let us examine the Rr for a loop from the equation from the same source: Rr = 320 · pi^6 · (r/Lambda)^4 320 · 961 · (1/80)^4 307,645 · 2.44^-8 0.0075 Ohm This, too, is very different from your calculation, but certainly that error is eclipsed by my own first reckoning. However, what does this say about efficiency based upon the original design (but computed for another)? However, I did first ask Norbert for the equation used and the parameters entered. Testing those results did not appear to be appealing in the face of contradicting testimonial. It should come as no surprise that many testimonials are tested here. Testimonials stand or fall in such tests, and those tests are retested (as has given rise to this and your response). Curiously we entered into this with how the loop has superior qualities over the standard dipole, and then the same loop is cited as being very inefficient. How such contradictions are held within the space of a short thread is certainly a denial of engineering professionalism, but denial is not the standard of merit that is typically lauded in this forum. A hearty defense of wounded ego raises suspicion even further. One consequence of that demurral brings us to a rather remarkable insight in comparing the radiation resistance of the electric dipole to the loop within the same spread of the loop (and in certainly a smaller volume of space). The electric dipole enjoys 60 times more radiation resistance that certainly impacts efficiency to the same degree. This, of course, presumes no further errors in computation or application. 73's Richard Clark, KB7QHC Wimpie is right, Richard. Please go back to your laboratory and speak to someone who understands your dumb-ass dialect. Also, please don't discourage those who are trying to contribute their experiences here. Try to be positive for a change. John |
#28
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![]() "Cecil Moore" napisal w wiadomosci ... On Feb 26, 12:21 pm, "Szczepan Bialek" wrote: So we also can say that aether consists of ordinary particles. It depends upon how one defines "ordinary". The structure of free space has existed since the big bang but man has only recently discovered the structure and is still somewhat ignorant of its configuration and characteristics. There is some evidence that the structure of space in which ordinary non-dark matter and non-dark energy exists, is made up of dark matter and dark energy. I prefer this: "It seems to be a natural consequence of our points of view to assume that the whole of space is filled with electrons and flying electric ions of all kinds. We have assumed that each stellar system in evolutions throws off electric corpuscles into space. It does not seem unreasonable therefore to think that the greater part of the material masses in the universe is found, not in the solar [sic] systems or nebulae, but in 'empty' space" (Birkeland 1913). Thorndike (1930) noted that "it could scarcely have been believed that the enormous gaps between the stars are completely void. Terrestrial aurorae are not improbably excited by charged particles from the Sun emitted by the Sun. If the millions of other stars are also ejecting ions, as is undoubtedly true, no absolute vacuum can exist within the galaxy." A loop antenna' is a radio antenna consisting of a loop of wire or other conductor with its ends connected to a two-wire transmission line. They have a radiation pattern similar to a dipole antenna" I do not understand. A loop, like a dipole, is a standing wave antenna with a characteristic impedance in the few hundred ohms, e.g. 600 ohms. The reflections on a standing wave antenna have to originate from an impedance discontinuity. The feedpoint impedance of a standing wave antenna is Zfp = (Vfor + Vref)/(Ifor + Iref) where phasor math is used. Let's assume that the feedpoint impedance is 100+j0 ohms and the antenna is being fed with Z0=100 ohm feedline. There are no reflections on the feedline which means a Z0-match to 100 ohms exists at the antenna feedpoint. Assume the characteristic impedance of the antenna wire over ground is 600 ohms. The 600 ohm to 100 ohm impedance discontinuity at the feedpoint creates a reflection coefficient of 0.7. That's where the reflections on the standing wave loop antenna are coming from. One reason the feedpoint of a resonant loop is higher than for a 1/2WL dipole is that the reflection coefficient for the loop is 0.7 while the reflection coefficient for a dipole is obviously 1.0 at the ends of the dipole. The concept may be easier to understand using a rhombic example. A terminated rhombic is terminated in the characteristic impedance of the antenna wire above ground, e.g. 600 ohms, which eliminates reflections on the antenna and turns it into a traveling wave antenna where the feedpoint impedance of the antenna is equal to the characteristic impedance of the antenna over a wide frequency range, i.e. Zfp = Vfor/Ifor, independent of frequency. Removing the termination turns the rhombic antenna into a standing wave antenna and the feedpoint impedance becomes Zfp = (Vfor + Vref)/ (Ifor + Iref), i.e. the feedpoint impedance is frequency dependent like other standing wave antennas. See: http://paws.kettering.edu/~drussell/Phys302/09.html "Electromagnetic pulse in a coaxial cable reflects from a short circuit with the opposite polarity (upside down)" A loop is like a short circuit. What do a Electromagnetic pulse in a loop? It simply travel trough the loop and looks like the "reflected with the opposite polarity ". Why am I wrong and D. Russell is right? S* -- |
#29
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On Feb 28, 3:52*am, "Szczepan Bialek" wrote:
A loop is like a short circuit. What do a Electromagnetic pulse in a loop? It simply travel *trough the loop and looks like the "reflected with the opposite polarity ". Why am I wrong and D. Russell is right? What you are missing is that the loop is an antenna, not a transmission line. On a transmission line, the currents are differential, i.e. 180 degrees out of phase and a short-circuit is possible. At the antenna feedpoint the left differential current takes a 90 degree turn to the left. The right differential current takes a 90 degree turn to the right. *That puts the antenna currents in phase*, i.e. in common-mode, so a short circuit on an antenna 40 feet in the air is not possible. The fields that are 180 degrees out of phase no longer cancel because of the physical distance between them. From the feedpoint of the antenna, there is no such thing as waves launched in opposite directions on the wire *at the same time*. What you are missing is there is no short-circuit half way around a loop because there is no impedance discontinuity at that point. Forward waves continue traveling forward and reflected waves continue to travel backwards at that point because there is no impedance discontinuity at that point. It takes an impedance discontinuity to cause a reflection. Assuming a circular horizontal loop (for the sake of conceptual simplicity) the only impedance discontinuity is at the feedpoint. -- 73, Cecil, w5dxp.com |
#30
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On Sun, 27 Feb 2011 23:14:34 -0600, John - KD5YI
wrote: Wimpie is right, Richard. I presume Wimpie can speak for himself. As he offered musings that were done on the back of a handy envelope, there is every chance he is not right. I offered a similar chance that I was not right either, but I offered complete (two in fact) equations that no one has disputed, and none have faulted for computation. I admitted a misapplication of one - which also passed without comment. Considering Wimpie's work was not done for the antenna under consideration (the size of his being much smaller where radiation resistance varies by the FOURTH POWER of size) - what does "right" mean? 73's Richard Clark, KB7QHC |
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