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#101
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![]() Cecil Moore wrote: wrote: R is by definition a physical "property of conductors which depends on dimensions, material, and temperature". That's only one definition. From "The IEEE Dictionary", the above is definition (A). Definition (B) is simply "the real part of impedance" with the following Note: "Definitions (A) and (B) are not equivalent but are supplementary. In any case where confusion may arise, specify definition being used." Definition (B) covers Walt's non-dissipative resistance. A common example is the characteristic impedance of transmission line. In an ideal matched system V^2/Z0, I^2*Z0, or V*I is the power being transferred under non-dissipative conditions. Yes. I agree with that, Cecil. But that's not the claim to which I responded. 73, ac6xg |
#102
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Owen Duffy wrote:
"Richard stated "It produces no significant harmonics, so the system is linear." It is that with which I disagree." A clear statement. Congratulations. Too bad it is wrong. Terman wrote: "Amplitude distortion exists when the modulation envelope contains frequency components not present in the modulating signal." It is also true that absence of of harmonics is proof of linearity, as in my microwave monitoring system alarm. No alarm, a linear system. An alarm, a nonlinear system. I agree with Terman. I challenge you to prove a mistake in Terman`s writings. Best regards, Richard Harrison, KB5WZI |
#104
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![]() "Owen Duffy" wrote in message ... (Richard Harrison) wrote in news:20731- : Owen Duffy wrote: "Richard stated "It produces no significant harmonics, so the system is linear." It is that with which I disagree." A clear statement. Congratulations. Too bad it is wrong. Terman wrote: "Amplitude distortion exists when the modulation envelope contains frequency components not present in the modulating signal." Fine. It is also true that absence of of harmonics is proof of linearity, That is not a logical implication of your quote from Terman, it is entirely your statement, and without splitting hairs over the absolute meaning of 'absence', it is wrong when applied to a Class C amplifier with pure sine wave excitation and a resonant load. The converse is not logically equivalent to the original. ... I challenge you to prove a mistake in Terman`s writings. I have no problems with the statement you attribute to Terman and haven't said anything contrary to that during the discussion. Richard, I accept that you are committed to your view, lets leave it at that. I don't think your statements on the matter support Walt's proposition, rather since they are in my view flawed, I think they weaken the body of evidence. Owen Owen, as I view your last paragraph above it seems apparent that you do not believe Richard's and my position that the output of a Class C amplifier can be linear. We're talking about at the 'output', not the 'thruput'. How can you refute the evidence of a nearly pure sine wave at the output terminals of the pi-network? Walt, W2DU |
#105
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![]() "Owen Duffy" wrote in message ... (Richard Harrison) wrote in news:20731- : Owen Duffy wrote: "Richard stated "It produces no significant harmonics, so the system is linear." It is that with which I disagree." A clear statement. Congratulations. Too bad it is wrong. Terman wrote: "Amplitude distortion exists when the modulation envelope contains frequency components not present in the modulating signal." Fine. It is also true that absence of of harmonics is proof of linearity, That is not a logical implication of your quote from Terman, it is entirely your statement, and without splitting hairs over the absolute meaning of 'absence', it is wrong when applied to a Class C amplifier with pure sine wave excitation and a resonant load. The converse is not logically equivalent to the original. ... I challenge you to prove a mistake in Terman`s writings. I have no problems with the statement you attribute to Terman and haven't said anything contrary to that during the discussion. Richard, I accept that you are committed to your view, lets leave it at that. I don't think your statements on the matter support Walt's proposition, rather since they are in my view flawed, I think they weaken the body of evidence. Owen Owen, as I view your last paragraph above it seems apparent that you do not believe Richard's and my position that the output of a Class C amplifier can be linear. We're talking about at the 'output', not the 'thruput'. How can you refute the evidence of a nearly pure sine wave at the output terminals of the pi-network? Walt, W2DU |
#106
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"Walter Maxwell" wrote in
: .... Owen, as I view your last paragraph above it seems apparent that you do not believe Richard's and my position that the output of a Class C amplifier can be linear. We're talking about at the 'output', not the 'thruput'. How can you refute the evidence of a nearly pure sine wave at the output terminals of the pi-network? Walt, you have posted this twice. There are subtle word shifts here, you are saying "a Class C amplifier can be linear" rather than is (always) linear. It is true that a Class C amplifier with resonant load and a constant amplitude sine wave drive may appear linear when comparing Vout to Vin. But, as I explained earlier, if you vary the drive amplitude, it is clearly not linear... in typical cases output will cease below about 25% of the drive level required for maximum output. Further, if you drive it with a complex waveform, it is clearly non linear at any drive level. Richard's solution to detecting RF PA distortion by monitoring harmonics is an interesting one, because it suffers the disadvantage of output filtering masking the harmonics (unless the monitor point was prior to filtering). The most widely accepted test for linearity (Vout/Vin) of an RF PA is the 'two tone test', where the drive is a complex waveform (the sum of two equal amplitude sine waves quite close in frequency) and at least some of the distortion products due to third order and fifth order etc transfer terms appears in-band in the output after all output filtering, and where they can be reliably compared in amplitude to the desired signals. A Class C RF PA will not appear to be linear under such a test at any drive level. I suspect that the issue of transfer linearity is a red herring to your proposition about the Thevenin equivalent of an RF PA, but if you do depend on arguing that the transfer characteristic of a Class C RF PA is linear, I think you are on shaky ground. Owen |
#107
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![]() "Owen Duffy" wrote in message ... "Walter Maxwell" wrote in : ... Owen, as I view your last paragraph above it seems apparent that you do not believe Richard's and my position that the output of a Class C amplifier can be linear. We're talking about at the 'output', not the 'thruput'. How can you refute the evidence of a nearly pure sine wave at the output terminals of the pi-network? Walt, you have posted this twice. There are subtle word shifts here, you are saying "a Class C amplifier can be linear" rather than is (always) linear. It is true that a Class C amplifier with resonant load and a constant amplitude sine wave drive may appear linear when comparing Vout to Vin. Owen, with a Class C amplifier biased beyond cutoff the grid is never going to see a constant amplitude sine wave, even if the constant amplitude sine wave were impressed on the grid. How then can the transfer linearity ever occur under these conditions? I maintain that it cannot. But, as I explained earlier, if you vary the drive amplitude, it is clearly not linear... in typical cases output will cease below about 25% of the drive level required for maximum output. Further, if you drive it with a complex waveform, it is clearly non linear at any drive level. Richard's solution to detecting RF PA distortion by monitoring harmonics is an interesting one, because it suffers the disadvantage of output filtering masking the harmonics (unless the monitor point was prior to filtering). The most widely accepted test for linearity (Vout/Vin) of an RF PA is the 'two tone test', where the drive is a complex waveform (the sum of two equal amplitude sine waves quite close in frequency) and at least some of the distortion products due to third order and fifth order etc transfer terms appears in-band in the output after all output filtering, and where they can be reliably compared in amplitude to the desired signals. A Class C RF PA will not appear to be linear under such a test at any drive level. I suspect that the issue of transfer linearity is a red herring to your proposition about the Thevenin equivalent of an RF PA, but if you do depend on arguing that the transfer characteristic of a Class C RF PA is linear, I think you are on shaky ground. Owen Owen, you are either twisting my words, or you're not listening. I've made it very clear that I'm NOT talking about 'transfer linearity', and never have. My position is only that the OUTPUT of the pi-network is linear. The linearity at the output is irrelevant to the waveform at the input of the tank circuit in Class C amplifiers. I don't even understand why the discussion concerning 'transfer linearity' with respect to Class C amplifiers should have come up. Walt, W2DU PS--I didn't send two identical emails--something must have happened at the server to have caused it. |
#108
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Owen Duffy wrote:
"Richard, I accept that you are committed to your view. Let`s leave it at that." Owen is "throwing in the towel' but not admitting error. I have no allegiance to a particular view. I am happy to view things from another`s perspective. Owen mught do the same. Owen Duffy also wrote: "I understand your position to be that the behavior of a tank circuit is independent of the transfer linearity of the active device...but asserting that things are linear because there are no harmonics is wrong and saying so is no support for your argument." Owen has it wrong. The final amplifier is linear because its output is an exact replica of its input except for amplitude, or close enough so. When the waveshape of the output signal from an amplifier varies in any respect other than amplitude from the waveshape of the signal feeding the amplifier, the amplifier is distorting the signal. Sinewave a-c is considered the perfect waveform. It consists of a single frequency. Any other waveform consists of more than one frequency, So the presence or absence of harmonics in addition to the fundamental is a clear indication of distortion. Anyone can confirm waveform using an oscilloscope. Best regards, Richard Harrison, KB5WZI |
#109
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Owen Duffy wrote:
The most widely accepted test for linearity (Vout/Vin) of an RF PA is the 'two tone test', where the drive is a complex waveform (the sum of two equal amplitude sine waves quite close in frequency) and at least some of the distortion products due to third order and fifth order etc transfer terms appears in-band in the output after all output filtering, and where they can be reliably compared in amplitude to the desired signals. A Class C RF PA will not appear to be linear under such a test at any drive level. Actually, in modern systems with very complex signals, there are more meaningful tests like noise power ratio with a notch that look for spectral regrowth. The two tone test has the advantage of being moderately easy to perform for middling performance amplifiers/devices. But if you're looking for very high performance, such things as generating the two tones without one generator interfering with the other get to be challenging. I suspect that the issue of transfer linearity is a red herring to your proposition about the Thevenin equivalent of an RF PA, but if you do depend on arguing that the transfer characteristic of a Class C RF PA is linear, I think you are on shaky ground. I don't know that the concept of a Thevenin equivalent (a linear circuit theory concept) really has applicability to "box level" models, except over a very restricted range, where one can wave one's hands and ignore the nonlinearities as irrelevant to the question at issue. Sure, over a restricted dynamic range and bandwidth and restricted class of input signals, a Class C (or class E or Class F or E/F1, or a fancy EER system) can be adequately modeled as a linear ideal amplifier. The real question is what is the value of that model. If the model provides conceptual understanding of some underlying problem, great. For instance, it might help with a link budget. If the model helps design a better amplifier, great. The model might allow prediction of behavior; so that you can, for instance, detect a fault by the difference between model and actual observation, as Richard mentioned with the harmonic energy detector. Owen |
#110
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