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#1
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On Sun, 30 Jul 2006 16:04:10 -0700, "Bob Agnew" wrote:
Just a nit: You said: If there are reflections, the voltage and current are in phase only every 1/4 wavelength. Actually, if there are reflections, the voltage and current ar NEVER in phase. In fact, voltage and current in the reflected wave are ALWAYS 180° out of phase, while in the forward wave they are always in phase. Thus, along the line they alternately add and subtract, first reinforcing and then cancelling each other at every quarter wave, to form the standing wave. Walt, W2DU |
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#2
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Walter Maxwell wrote:
On Sun, 30 Jul 2006 16:04:10 -0700, "Bob Agnew" wrote: Actually, if there are reflections, the voltage and current ar NEVER in phase. In fact, voltage and current in the reflected wave are ALWAYS 180° out of phase, while in the forward wave they are always in phase. Thus, along the line they alternately add and subtract, first reinforcing and then cancelling each other at every quarter wave, to form the standing wave. All true, Walt, but I think we are discussing the net voltage and net current which are in phase only every 1/4 wavelength where the SWR circle crosses the horizontal purely resistive line on the Smith Chart. -- 73, Cecil http://www.qsl.net/w5dxp |
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#3
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Walter Maxwell wrote:
On Sun, 30 Jul 2006 16:04:10 -0700, "Bob Agnew" wrote: Just a nit: You said: If there are reflections, the voltage and current are in phase only every 1/4 wavelength. Actually, if there are reflections, the voltage and current ar NEVER in phase. In fact, voltage and current in the reflected wave are ALWAYS 180° out of phase, while in the forward wave they are always in phase. Thus, along the line they alternately add and subtract, first reinforcing and then cancelling each other at every quarter wave, to form the standing wave. Walt, W2DU And, if you assume the line is lossless, the voltage and current are in phase every 90 degrees along the line regardless of the amount of mismatch. This is easily illustrated with a Smith chart -- choose any point you'd like, representing an arbitrary load impedance. Then draw a circle through that point, with the center of the circle at the chart's origin. Moving clockwise along this circle represents moving along the transmission line from the load toward the source. You'll cross the chart's axis, where the impedance is purely real, in a half revolution (90 degrees of movement along the line) or less, and cross it each half revolution (90 degrees) from then on. Roy Lewallen, W7EL |
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#4
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Roy Lewallen wrote:
And, if you assume the line is lossless, the voltage and current are in phase every 90 degrees along the line regardless of the amount of mismatch. If the line has losses, the SWR circle becomes an SWR spiral but the spiral still crosses the purely resistive axis like the circle does, just not at the same points. Does your answer imply that the number of degrees between purely resistive crossings is not equal to 90 degrees when the line is lossy? (Not a trick question) -- 73, Cecil http://www.qsl.net/w5dxp |
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#5
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Cecil Moore wrote:
Roy Lewallen wrote: And, if you assume the line is lossless, the voltage and current are in phase every 90 degrees along the line regardless of the amount of mismatch. If the line has losses, the SWR circle becomes an SWR spiral but the spiral still crosses the purely resistive axis like the circle does, just not at the same points. Does your answer imply that the number of degrees between purely resistive crossings is not equal to 90 degrees when the line is lossy? (Not a trick question) After further thought, I think Roy's point is that a lossless transmission line has a purely resistive Z0 so the voltage and current are in phase every 90 degrees. Z0 is not purely resistive for ordinary transmission lines. But real-world distortionless lines are indeed lossy while possessing a purely resistive Z0. -- 73, Cecil http://www.qsl.net/w5dxp |
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