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John P. wrote, among other things,
"The pattern of how this sinusoidal current varies in both phase and magnitude is very different in the two cases (standing and traveling waves), but you need both a phase reference and multiple locations to see the differences. " Do you really need the phase reference? Traditionally (since the beginning of measuring them, and sometimes still today), standing waves on a uniform transmission line have been measured by finding a point of minimum amplitude (as measured by voltage, or alternatively by current) and a point of maximum amplitude, with no reference to phase. In fact, SWR was reasonably defined as the ratio of max/min amplitudes. If you know that the wave you're observing is a sinusoid and you have min and max amplitudes along the line, then you can resolve the wave into two travelling-wave amplitudes; you won't know which is which but you will know the two amplitudes. If there is but one source in the system, it's reasonable to think that the higher amplitude travelling wave was the one coming from the direction of that source. In fact, you don't even need to find the minimum and the maximum points. Again, given sinusoidal excitation and a uniform line, some small set of points with accurate amplitude measurement at each will suffice, since they will uniquely determine the amplitudes of the two waves and the line attenuation. You would have to know the spacing of the points and that they were dense enough that there is not a spacial aliasing problem (points distributed over more than 1/4 wavelength...). It's common to think of a standing wave as the result of two travelling waves, one in each direction, but another way to think of a standing wave pattern is as a pure standing wave plus a pure travelling wave. The minimum-amplitude represents the amplitude of the travelling-wave portion. The difference between max and min represents the amplitude of the standing wave portion. For some folk, it's enlightening to see an animation of the waves for several different values of SWR. Cheers, Tom |
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