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Current across the antenna loading coil - from scratch
Richard Harrison wrote:
Displacement current which is the a-c current through a capacitor, that has no d-c conduction, is not the "ONLY" thing that allows a conductor to have a current taper along its length.. Richard, That is incorrect, and even Terman never said such a thing. Charge is not created or destroyed. It either keeps moving as current, or it is stored. Charge storage is the equivalent of displacement current. The terminology is slightly confusing at times, but it has not changed for over 100 years. Detailed discussions of this topic are found in virtually every intermediate and advanced textbook on electricity and magnetism. 73, Gene W4SZ |
Current across the antenna loading coil - from scratch
Speaking as a lurker, I find Roy's and Tom's postings very educational and I
appreciate the time they take to do it. I am a little dense, but I think I have learned four key points (at least, key for me) from this material: 1. One can discuss transmission lines and antennas using pulse analysis or steady-state analysis. When these two are mixed together the results can be a mess. 2. When discussing "phase difference" we need to specify the two components that have the difference. (I.e., phase difference between the current into and out of an inductor is a different animal than the phase difference between current and voltage at a specific point.) 3. Superposition ("adding together") of power computations is not valid in reactive circuits. 4. Displacement current is as real as any other current when dealing with antennas and their components. (I cannot remember "displacement current" ever being mentioned back in the dark ages when I was in EE school. Perhaps the school should remain nameless.) Bill - W2WO |
Current across the antenna loading coil - from scratch
I'm very glad to hear that our postings are being read and considered.
Bill Ogden wrote: Speaking as a lurker, I find Roy's and Tom's postings very educational and I appreciate the time they take to do it. I am a little dense, but I think I have learned four key points (at least, key for me) from this material: 1. One can discuss transmission lines and antennas using pulse analysis or steady-state analysis. When these two are mixed together the results can be a mess. True. You can actually translate from one to the other, but it requires an FFT or its inverse. Attempts to mix the two nearly always leads to invalid conclusions. 2. When discussing "phase difference" we need to specify the two components that have the difference. (I.e., phase difference between the current into and out of an inductor is a different animal than the phase difference between current and voltage at a specific point.) Yes, although we can use an arbitrary reference as long as it's the same for all components. For example, if one current has a phase angle of 50 degrees relative to some arbitrary reference and the other has a phase angle of 30 degrees relative to that same reference, we know that the phase of the first relative to the second is 20 degrees. 3. Superposition ("adding together") of power computations is not valid in reactive circuits. It's never valid. Let me give you an example. Consider two AC or DC voltage sources, each of 10 volts amplitude, with their negative terminals connected together. (If they're AC, have them be of the same frequency and in phase.) Connect a 10 ohm resistor between their positive terminals. Superposition says that we can analyze the circuit with each source individually and the other one turned off (short circuited in the case of a voltage source), and add the results. What we get should be the same answer as a full analysis with both the sources on at the same time. So let's do it. Turn off source #2. The current from source #1 through the resistor is 1 amp. The voltage across the resistor is 10 volts. Now turn source #1 off and #2 on. The current through the resistor is 1 amp going the other way than before, or -1 amp. The voltage across the resistor is 10 volts, but in the opposite direction as before, or -10 volts. Adding the results gives a total of 0 amps through and 0 volts across the resistor. That's the right answer -- it's what we have when both sources are on. But now look at the power dissipated by the resistor. With only source #1 on, it's I^2 * R = 1^2 * 10 = 10 watts. With only source #2 on, it's (-1)^2 * 10 = 10 watts. The sum of the two is 20 watts, which is not the dissipation with both sources on. Superposition does not apply to power, period. If it ever seems to, it's only because of coincidence. Don't be confused by the "forward" and "reverse" power concept. This is not superposition and the concept must be used with great care to avoid reaching invalid conclusions. 4. Displacement current is as real as any other current when dealing with antennas and their components. (I cannot remember "displacement current" ever being mentioned back in the dark ages when I was in EE school. Perhaps the school should remain nameless.) It's a useful concept, but also has to be used with care because it isn't a real current consisting of movement of electrons. Current in one conductor creates a field which induces current in another conductor, making the current appear to have "flowed" from one conductor to the other. The classic example is of course current flow "through" a capacitor. "Displacement current" is a widely used term; it's in the index of the first four EM texts I grabbed from the bookshelf. Of an example of a parallel RC circuit in Kraus' _Electromagnetics_, he says, "The current through the resistor is a *conduction current*, while the current 'through' the capacitor may be called a *displacement current*. Although the current does not flow through the capacitor, the external effect is as though it did, since as much current flows out of one plate as flows into the opposite one." Displacement current appears in Ampere's law, one of the four Maxwell equations. In one formulation it has the quantity i + d(phi)e/dt on one side. The i is conduction current, and the derivative quantity is known as the displacement current. Roy Lewallen, W7EL |
Current across the antenna loading coil - from scratch
Not that I could fan the flames any more anyhow, but just what was the
original discussion about anyhow? As in Cecil says what, and those disagreeing with him say what? I'm curious how something that doesn't seem that complex can generate so many weeks of acrimony and vitriol! I don't know the answer - but then again, I'm not really sure what the question is. But I do know where to look it up.... - 73 de Mike KB3EIA - |
Current across the antenna loading coil - from scratch
Roy Lewallen wrote:
I'm very glad to hear that our postings are being read and considered. Bill Ogden wrote: Speaking as a lurker, I find Roy's and Tom's postings very educational and I appreciate the time they take to do it. I am a little dense, but I think I have learned four key points (at least, key for me) from this material: 1. One can discuss transmission lines and antennas using pulse analysis or steady-state analysis. When these two are mixed together the results can be a mess. True. You can actually translate from one to the other, but it requires an FFT or its inverse. Attempts to mix the two nearly always leads to invalid conclusions. 2. When discussing "phase difference" we need to specify the two components that have the difference. (I.e., phase difference between the current into and out of an inductor is a different animal than the phase difference between current and voltage at a specific point.) Yes, although we can use an arbitrary reference as long as it's the same for all components. For example, if one current has a phase angle of 50 degrees relative to some arbitrary reference and the other has a phase angle of 30 degrees relative to that same reference, we know that the phase of the first relative to the second is 20 degrees. 3. Superposition ("adding together") of power computations is not valid in reactive circuits. It's never valid. Let me give you an example. Consider two AC or DC voltage sources, each of 10 volts amplitude, with their negative terminals connected together. (If they're AC, have them be of the same frequency and in phase.) Connect a 10 ohm resistor between their positive terminals. Superposition says that we can analyze the circuit with each source individually and the other one turned off (short circuited in the case of a voltage source), and add the results. What we get should be the same answer as a full analysis with both the sources on at the same time. So let's do it. Turn off source #2. The current from source #1 through the resistor is 1 amp. The voltage across the resistor is 10 volts. Now turn source #1 off and #2 on. The current through the resistor is 1 amp going the other way than before, or -1 amp. The voltage across the resistor is 10 volts, but in the opposite direction as before, or -10 volts. Adding the results gives a total of 0 amps through and 0 volts across the resistor. That's the right answer -- it's what we have when both sources are on. But now look at the power dissipated by the resistor. With only source #1 on, it's I^2 * R = 1^2 * 10 = 10 watts. With only source #2 on, it's (-1)^2 * 10 = 10 watts. The sum of the two is 20 watts, which is not the dissipation with both sources on. Superposition does not apply to power, period. If it ever seems to, it's only because of coincidence. Don't be confused by the "forward" and "reverse" power concept. This is not superposition and the concept must be used with great care to avoid reaching invalid conclusions. 4. Displacement current is as real as any other current when dealing with antennas and their components. (I cannot remember "displacement current" ever being mentioned back in the dark ages when I was in EE school. Perhaps the school should remain nameless.) It's a useful concept, but also has to be used with care because it isn't a real current consisting of movement of electrons. Current in one conductor creates a field which induces current in another conductor, making the current appear to have "flowed" from one conductor to the other. The classic example is of course current flow "through" a capacitor. "Displacement current" is a widely used term; it's in the index of the first four EM texts I grabbed from the bookshelf. Of an example of a parallel RC circuit in Kraus' _Electromagnetics_, he says, "The current through the resistor is a *conduction current*, while the current 'through' the capacitor may be called a *displacement current*. Although the current does not flow through the capacitor, the external effect is as though it did, since as much current flows out of one plate as flows into the opposite one." Displacement current appears in Ampere's law, one of the four Maxwell equations. In one formulation it has the quantity i + d(phi)e/dt on one side. The i is conduction current, and the derivative quantity is known as the displacement current. Roy Lewallen, W7EL Not everyone is happy with the term "displacement current." Albert Shadowitz, in his book _The Electromagnetic Field_, has a chapter entitled "The So-called Displacement Current." The term isn't in the index to Feynman's _Lectures on Physics_. (At least I couldn't find it.) All that is academic to the fact that AC current seems to be able to make its way through a capacitor with no more opposition than the capacitive reactance. Fortunately, no one on this newsgroup has any objection to the way the term is commonly used. 73, Tom Donaly, KA6RUH |
Current across the antenna loading coil - from scratch
Check my article that describes the controversy, shows some proof of reality
and then efforts of the "gurus" to deny it and "reason" why it can't be so. http://www.k3bu.us/loadingcoils.htm The problem is that back in 1953 in QST article there was erroneous conclusion/statement made, which propagated through the books, until W9UCW measured the current across the loading coils and found that there is significant drop from one end to the other, and the rest is (ongoing) history Yuri, K3BU.us "Michael Coslo" wrote in message ... Not that I could fan the flames any more anyhow, but just what was the original discussion about anyhow? As in Cecil says what, and those disagreeing with him say what? I'm curious how something that doesn't seem that complex can generate so many weeks of acrimony and vitriol! I don't know the answer - but then again, I'm not really sure what the question is. But I do know where to look it up.... - 73 de Mike KB3EIA - |
Current across the antenna loading coil - from scratch
Richard Harrison wrote:
A conductor can lose energy through dissipation and radiation forever, not just relocate it temporarily through storage in a reactance. The dissipation line at the end of a rhombic antenna does not handle the entire output of the transmitter at its other end. Most of the energy is already radiated by the time it reaches the dissipation line. For instance, consider 100 ft. of 50 ohm coax with losses of 3 dB driving a 50 ohm load from a source of 200 watts. At the source, we have 100 volts at 2 amps. At the load, we have 70.7 volts at 1.414 amps. The current dropped by exactly the same amount as the voltage. Hint: The V/I ratio must be maintained at 50 ohms for flat lines. Anyone who doesn't understand RF H-field (current) drop in a lossy transmission line has probably been so seduced by his lumped circuit model that he thinks the model dictates reality instead of vice versa. -- 73, Cecil http://www.qsl.net/w5dxp |
Current across the antenna loading coil - from scratch
Gene Fuller wrote:
Sorry, you cannot pick and choose which displacement currents to consider. Why not? All I (and probably Yuri) have ever been considering are displacement currents to earth ground from the coil. That is the only current flowing sideways from the coil to ground. -- 73, Cecil http://www.qsl.net/w5dxp |
Current across the antenna loading coil - from scratch
Tom Donaly wrote:
Not everyone is happy with the term "displacement current." Albert Shadowitz, in his book _The Electromagnetic Field_, has a chapter entitled "The So-called Displacement Current." The term isn't in the index to Feynman's _Lectures on Physics_. (At least I couldn't find it.) All that is academic to the fact that AC current seems to be able to make its way through a capacitor with no more opposition than the capacitive reactance. Fortunately, no one on this newsgroup has any objection to the way the term is commonly used. 73, Tom Donaly, KA6RUH That's interesting. It prompted me to look at my other electromagnetics texts. Of the eight I have (Johnk, Jordan & Balmain, Kraus, Ida, Majid, Holt, Ramo et al, and King), all include displacement current in the index and all discuss the concept. Only King objects to its use, although he notes that "The second term [in Ampere's law] was called the 'displacement current' by Maxwell, and this name continues to be used." He goes on to say that "Actually this terminology is unfortunate because the word displacement belongs to the old ether model and because the word current means specifically moving charge." He adds further reasons for his objection in the following paragraphs. With a copyright date of 1945, King's book (_Electromagnetic Engineering_, Vol. I) is the oldest of the texts I have. Perhaps the term has become more acceptable as time has passed. I do see why physicists such as Feynman wouldn't be accepting of the term. As I mentioned in my earlier posting, it does need to be used with care. We have to always keep in mind that it isn't a real current and therefore doesn't always behave like one. But it is a useful concept as long as we stay aware of its limitations. Roy Lewallen, W7EL |
Current across the antenna loading coil - from scratch
Michael Coslo wrote:
Not that I could fan the flames any more anyhow, but just what was the original discussion about anyhow? As I realized what the actual misconception really is, the discussion shifted from coils to standing waves. Seems to me, W8JI and W7EL do not understand the difference implied by these two different equations (assuming |Ifor|=|Iref|). Ifor = I1*cos(kx+wt) and Iref = I1*cos(kx-wt) Istnd = I1*cos(kx+wt) + I1*cos(kx-wt) = I2*cos(kx)*cos(wt) Gene Fuller has kindly explained the difference but W8JI and W7EL seemed to have ignored his explanation. Gene says there is no phase information in standing wave current phase and I agree. As in Cecil says what, and those disagreeing with him say what? Looking at: http://www.qsl.net/w5dxp/travstnd.GIF I say the RMS standing wave current's unchanging phase on the right hand graph, cannot be used to measure phase. W7EL continues to report those phase measurements as valid indicators of delay through coils when installed in standing wave environments. I say all the phase information in the standing wave current is in its magnitude which is a cosine function as explained in Kraus and Terman. W8JI and W7EL both dismiss the phase information in the standing wave magnitude and insteadtrust the standing wave phase to yield valid delay measurements. I'm curious how something that doesn't seem that complex can generate so many weeks of acrimony and vitriol! I don't know the answer - but then again, I'm not really sure what the question is. But I do know where to look it up.... Now you know what the argument is about. Seems to me, W8JI, W7EL, and others possess misconceptions caused by assuming the unproven presuppositions of their lumped circuit model. They "prove" their misconceptions by making measurements known to be invalid. I can't tell if they are aware of what they are doing or not. If you know where to look for the answer, please tell us. I have looked and only found a clear explaination in "Optics" by Hecht. A side argument is whether standing wave current can drop to zero at a node in an unterminated transmission line. W8JI continues to assert that current cannot drop without some imagined third path. -- 73, Cecil http://www.qsl.net/w5dxp |
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