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#1
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#2
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Richard Clark, KB7QHC wrote:
"The velocities of what?" Figure 8-32 labels the ordinate values as "relative phase velocity". Phase velocity is defined in my electronic dictionary as: "The velocity at which a point of constant phase is propagated in a progressive sinusoidal wave." In other words, pick a point on a waveform. The rate at which it moves is phase velocity. That`s the velocity of propagation. Best regards, Richard Harrison, KB5WZI |
#3
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On Wed, 16 May 2007 08:43:03 -0500, (Richard
Harrison) wrote: In other words, pick a point on a waveform. The rate at which it moves is phase velocity. That`s the velocity of propagation. Hi Richard, The velocity of an imaginary point that contains no information nor energy. 73's Richard Clark, KB7QHC |
#4
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Richard Clark wrote:
'The velocity of a point that contains no information nor energy." The topic of "phase shift" relates to alternating electrical current, that is volts and amps. These are essential to energy and they are represented by symbols which are manipulated to solve our problems. A sinusoidal wave is the symbol of the periodic variation of electrical properties with time. Volts and amps taken in-phase represent real energy. All points on a sinusoidal traveling wave move with the same velocity past a fixed point. So, to determine the velocity of the motion, choice of a particular point on the wave, be it zero or peak value, no matter where the wave travels, or how attenuated, is always the zero or peak value of the alternation. For velocity, choice of the particular point to use is immaterial. The symbol of the wave contains the information. The wave itself contains the energy. Best regards, Richard Harrison, KB5WZI |
#5
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#6
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Richard Clark, KB7QHC wrote:
"The velocity of an imaginary point contains no information nor energy." You could imagine a point like that. I regret omitting the word "imaginary". It was unintentional. I gave a dictionary definition of "phase velocity". It seems to be synonymous with propagation velocity. The same dictionary defines group velocity, and says: "Group velocity differs from phase velocity in a medium in which the phase velocity varies with frequency." If phase variation with frequency is severe, and if the signal contains multiple frequencies, I think it would likely alter the waveform. Best regards, Richard Harrison, KB5WZI |
#7
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Richard Clark, KB7QHC wrote:
"Richard, if you choose to challenge this, cite an explicit reference that says Phase Velocity contains information and energy." I already have in two previous postings in this thread. One quotation was from Terman and the other was from Lenkurt. Both explained how a traveling wave tube (TWT) works. It uses velocity modulation of an electron beam to alter the phase and power of a signal carried by a coil encircling the electron beam. There`s your information and energy. Best regards, Richard Harrison, KB5WZI |
#8
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#9
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![]() Richard Clark wrote: On Wed, 16 May 2007 08:43:03 -0500, (Richard Harrison) wrote: In other words, pick a point on a waveform. The rate at which it moves is phase velocity. That`s the velocity of propagation. Hi Richard, The velocity of an imaginary point that contains no information nor energy. Why such criticism of a meager geometrical object with such useful purpose? It seems your expectations may be too high. ac6xg |
#10
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On Wed, 16 May 2007 09:37:17 -0700, Jim Kelley
wrote: Why such criticism of a meager geometrical object with such useful purpose? It seems your expectations may be too high. Hi Jim, MY expectations are too high? "With such useful purpose" is overarching by half. What has Phase Velocity got to do with anything, and what are its expectations either high or low? 73's Richard Clark, KB7QHC |
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