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I say it's 100 microjoules.
200W forward - 100W reverse = 100W net forward power. The percieved issue of some people not believing in the seperate forward and reflected waves just doesn't come in here... it's that the real part of the Poynting vector is REDUCED by reflections. If you want to contest this point then you need to tell me where the sign error is. If you have a constant voltage (constant electric field) output on your radio then this effect actually causes LOSS of power transfer through even a lossless line. You've got a 200W matched condition, power flux is 200W. You have 100W reflected wave, you get a net power flux of 200W - 100W = 100W. You can see this from the Poynting vector which is proportional to the difference of the squares of the electric field amplitudes of the forward and reflected waves. You can also do this with lumped circut impedance analysis too. If you can't bump Ef up by using an impedance matching network, the net power flux is REDUCED by the reflected wave, and as such, the stored energy in the fields in the line is ALSO reduced. If you can increase the forward electric field in the face of mismatch, you can push the 200W into the load. The reflected wave makes it so you need more voltage to push RF down the coax. Not 300 microjoules. 100 microjoules. The energy per unit length in the line is proportional to the Poynting vector. Dan |
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