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#1
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Reg Edwards wrote:
So I leave it to Cecil and Co. to add further to the complications and confusion. Reg, how about these statements from a recent QEX article? "Contrary to popular views, the forward and reverse waves on a transmission line are not separate fields." "I wish to emphasize the fact that the forward and reverse waves really do not exist separately, ..." "Dual Directional Wattmeters", Eric von Valtier, K8LV, _QEX_, May/June 2006. The article obviously rejects the wave reflection model for transmission lines as presented by Ramo/Whinnery, Johnson, etc. If forward and reverse waves do not exist separately, how is it possible for a circulator to separate them? -- 73, Cecil http://www.qsl.net/w5dxp |
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#2
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Cecil,
I think you are conflating models with nature, and trying to champion one correct model over another correct model! It's confusing to onlookers and boring. There is NO inconsistency between saying "there's only one electromagnetic field in a transmission line" and "a circulator seperates the forward wave from the reflected wave" if you've suitably defined what all those terms mean and you do the correct math. The electromagnetic field as a function of space and time in the coaxial transmission line is a three-dimensional time dependent field. There's a description wherein one single vector valued function E(r,phi,z, t) describes the electric field and another describes the magnetic field, and of course, you can get one from the other, so in some sense, all you need to describe what's going on is E(r,phi,z,t). Now, in the coaxial TEM mode the radial and azimuthal dependence of the fields becomes trivial, and you're just left with some function E'(z,t) to describe the electric field, and one B'(z,t) for the magnetic field (once again, you can of course, get one from the other) It turns out that mathematically you can represent this function as a superposition of other functions, forward and reverse traveling waves. It's just a DIFFERENT WAY OF WRITING IT DOWN. A circulator *doesn't know math*. Its operation may have a simple description in the language of forward and reverse waves, but it does what it does no matter what model you use to describe it. If you get different answers using a forward and reflected wave description than some other description, then one or both of your descriptions are wrong. The conversion of one mathematical description of the electromagnetic field into a series of statements in English and the argument based on those words never gets you anywhere on this topic. Why not pick up a copy of Jackson's Electrodynamics and write down what you're trying to say mathematically. If you're right, everyone will have to be convinced. 73, Dan |
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#4
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Hey Cecil,
Can you sum up the problem with conservation of energy that modern RF textbooks get wrong? Dan |
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#5
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wrote:
Can you sum up the problem with conservation of energy that modern RF textbooks get wrong? They don't get it wrong - they just don't discuss it at all. But here is an example of the problem: http://eznec.com/misc/food_for_thought/ First article - last paragraph. W7EL considers steady-state conditions while ignoring the previous transient state conditions. He implies that the energy in the reflected wave cannot be recovered but it is indeed dissipated as power in the system after power is removed from the source. The source supplies exactly the amount of energy during the transient power up conditions needed to support the forward and reflected waves during steady-state. This is easy to prove. But W7EL's Ivory Tower protects Him from peons like me. -- 73, Cecil http://www.qsl.net/w5dxp |
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#6
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The net power flux in the line gets smaller as the reflected wave gets
stronger while maintaining a constant electric field (constant voltage as in Roy's example). If you can match to the new impedance at the line input; that is, make the electric fields both stronger, you can get a larger net power flux even in the presence of some elevated SWR. See LaTeX formatted math at http://en.wikipedia.org/wiki/User an_Zimmerman/SandboxThe flux of stored power in the line, interestingly enough, is a sinusoidal function of position. I'm still thinking what to make of it, but I thought I'd post the math for people to look at (and check, please!!!!) ... I'll be back later. 73, Dan |
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#7
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#8
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"Cecil Moore" wrote
If forward and reverse waves do not exist separately, how is it possible for a circulator to separate them? ========================================= Cec, You forgot to allow TIME into the argument. The two waves do NOT, and cannot, exist seperately in time. The circulator merely divides the STEADY STATE, instantaneous, at the same time, power in the wave into two parts according to what the operator, or by design, has set it to do. When the generator is switched off both parts disappear simultaneously. I know this won't satisfy you. ---- Reg. |
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#9
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Reg Edwards wrote:
"Cecil Moore" wrote If forward and reverse waves do not exist separately, how is it possible for a circulator to separate them? You forgot to allow TIME into the argument. The two waves do NOT, and cannot, exist seperately in time. I'm not sure what your point is. If a laser beam is aimed at a mirror, do the forward wave and reflected wave exist separately in time? If we send a forward wave down a one-second lossless feedline for one second and turn it off, nothing happens for one second. Then we receive a reflected wave for one second. Do those waves not exist separately in time? The circulator merely divides the STEADY STATE, instantaneous, at the same time, power in the wave into two parts according to what the operator, or by design, has set it to do. The point is that one of those parts has made a round trip to the load and back as can be proved by observing ghosting in TV signals. When the generator is switched off both parts disappear simultaneously. Not entirely true. The reflected wave would continue to exist until the energy in the transmission line is dissipated. -- 73, Cecil, http://www.qsl.net/w5dxp |
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