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Cecil Moore wrote:
Tom Donaly wrote: We're talking about the envelope, Cecil, what are you talking about? Since you've become so enamored of math all of a sudden, go ahead and plot the current envelope on a length of very lossy transmission line and tell me, with a straight face, that it follows a sine function. On the other hand, don't bother. I know it's too hard on your head, but it's an interesting exercise for everyone else. The envelope of an unattenuated sine wave is a straight line, Tom. Is a straight line sinusoidal? Give us an everloving break! You can fool half the people half the time but please stop trying to fool all the people all the time. Here is an example that should put an end to your foolishness. 100W-----50 ohm coax------50 ohm load dissipating 50 watts Please explain how the 3dB attenuation in the coax causes nonsinusoidal signals in the system. Proof of nonsinusoidal signals would be the generation of harmonics. We are all awaiting your reinvention of the laws of physics. Nice try, but you still keep conflating time with distance. If any of the lurkers on this newsgroup want, they can consider a dipole somewhat shorter than 1/2 wavelength. According to one of Cecil's sources, Balanis, the current distribution on such a wire resembles a triangle. Now, it's true you can do a Fourier analysis on this triangle, but you won't come up with frequencies. You will come up with an infinite group of sine and cosine waves with units of cycles/meter (as opposed to cycles/second). What earthly use are units of cycles/meter? Does Cecil have a radio that can tune in cycles/meter? On the other hand, if you could measure the current and turn it into a voltage so an oscilloscope could show it, you would see a nice sine wave everywhere except at the ends of your antenna. And the units would be in cycles per second. Cycles per meter, phaseless phasors... you sure have a vivid imagination, Cecil. 73, Tom Donaly, KA6RUH |
#2
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Tom Donaly wrote:
According to one of Cecil's sources, Balanis, the current distribution on such a wire resembles a triangle. It only resembles a triangle. It is actually part of a cosine waveform. From cos(80) to cos(90), the cosine function is close to a straight line but it is *NOT* a straight line. Assuming the current distribution is a triangular is only an approximation with a known error. The current distribution acutally remains a cosine function but assuming a straight line simplifies the math and doesn't cause an unacceptably large error. It is akin to the approximation that A = sin(A) when A is very small. It is *ONLY* an approximation with limited accuracy. cos(80)=0.17365, cos(85)=0.08716, cos(90)=0 0.17365/2 = 0.08682 which is an error of 0.4% when one assumes a triangular function. -- 73, Cecil http://www.qsl.net/w5dxp |
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