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On Jun 26, 7:41*am, K1TTT wrote:
On Jun 26, 12:22*am, Keith Dysart wrote: On Jun 25, 7:30*am, K1TTT wrote: On Jun 25, 7:46*am, lu6etj wrote: On 24 jun, 17:54, K1TTT wrote: On Jun 24, 3:25*pm, Cecil Moore wrote: On Jun 24, 9:20*am, lu6etj wrote: Oh, I'm so sorry Cecil, I should have written "However I can not visualize a simple PHYSICAL mechanism/example to generate such system in a TL". Anyway, your additional info it is very useful to me. Thanks. The physical mechanism is the Z01==Z02 impedance discontinuity with its associated reflection coefficient, rho. We can see that reflection on a TDR so it is indeed a PHYSICAL mechanism. -- 73, Cecil, w5dxp.com don't forget the OTHER physical mechanism that is necessary, superposition... the ability to add voltages, currents, and fields in linear circuits and media. I mentioned same comment in another post. We use superposition principle in two different contexts. Superposition theorem in circuit theory, and wave superposition. Wave (traveling) superposition deals with f(t,x,y,z) and usually with puntual magnitudes, E, H, D, B, etc) while circuit theory deals with a subset f(t) phenomena and with integrated magnitudes (V, I). Sometimes that becomes a confused issue ![]() Miguel NO, superposition is always the same. *it is the linear addition of currents or fields in a linear media. *it works the same for circuits as for em waves. the big problem are the people who confuse the formulas for adding powers with adding fields or currents/voltages and forget the phase terms. the other big problem is keith who seems to want to separate his waves into separate time and space variables and leaves out the requirement that wave functions must be dependent on both space AND time. basically any solution to the wave equations derived from maxwell's laws must be of the form f(t-x/v). *this leads him to the erroneous conclusions he gets from trying to compare his batteries to wave propagation. *this is the same problem people have with standing waves, they have separate dependence on t and x, so they can't travel and can't transport energy.- Hide quoted text - I see that the stress induced by considering DC waves is causing you to misinterpret my writings. May I suggest an alternate exploration for you. Assuming that you accept TDR and know how to use Reflection Coefficients to compute voltage and current reflections, then consider what happens when a rectangular pulse is launched from a matched generator in to a transmission line. For simple reflection coefficients like 0, 1, and -1 compute the reflected pulse. For both the forward and reflected direction compute the voltage and current on the line before the pulse arrives, as it passes and after it has passed. Compute the energy in the pulse, and how long a distance it occupies on the transmission line. Compute the power as the pulse is passing. Be sure you know what happens to the pulse when it re-enters the generator. For simplicity, assume a generator constructed using the Thevenin circuit. Make sure all the results are in agreement; especially, the energy delived by the source and the energy dissipated in the various resistors. Now make the pulse longer and longer... until it looks like a step function. And do the computations again. Determine if the results agree with those I previously presented for the DC example. ...Keith PS: Barring errors, they will. why would i want to do all that work? * It would be an opportunity for you to deepen your understanding of the behaviour of transmission lines. there is no way that my answers will agree with your misconceptions. * I am not convinced. You have not yet found any errors in my expositions, so if you do not make any errors, I expect we will agree on the outcome, though perhaps not on the interpretation, for you disagree when I say "do not assign TOO much reality to the energy in reflected waves. You seem to want your reflected waves to always transport energy, but are unhappy that this leads to a line that was originally excited with a step function having energy flowing in both directions even though the current is zero all along the line. Cecil simply sidesteps these little inconveniences by refusing to consider anything other than sinusoidal RF excitation and by refusing to consider any time based analysis. Such is not the path to understanding, deep or otherwise. you'll just come up with an even uglier generator to try to make it fit. My generators are pretty simple. So far I have only used 3: Thevenin, Norton, and one with an interesting constant input power characteristic. oh, and by the way, your fancy 2 generator and 2 resistor 'constant power' source isn't what you think it is. *go back to basic circuits 101 and you will find that any linear network like that can be reduced to either a simple one source one impedance norton or thevenin equivalent. * You have confused a bit, models with implementation. As I said in the original: "Consider a generator constructed as below". I am not using an equivalent circuit, but a construction. Only when dealing with the actual construction is it valid to examine the internal energy flows. An "equivalent" circuit is equivalent for external behaviour but not necessarily for internal, so I avoid them when examining the internals. ....Keith |
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