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"Jim Kelley" wrote in message
... Cecil Moore wrote: Yes, but the 200 joules in the line was previously sourced by the generator during the transient state. It's hard to sweep 200 joules under the reflected power rug. So is this your proof that Joules of energy are likewise reflected from antireflective surfaces? No, the two subjects are conceptually only distantly related so your posting is a diverting of the above issue - changing the subject back to an earlier thread: Every impedance discontinuity causes reflections. An antireflective surface is an impedance discontinuity, i.e. a change in the index of refraction between two mediums. If properly designed, the anti-reflective surface causes 100% destructive interference between the internal and external reflections each of which contain joules of energy. It is easy to prove that the internal reflection contains joules of energy. If the external reflection didn't contain any energy, then destructive interference would not be possible. Therefore, both reflections associated with an antireflective surface must contain an equal magnitude of joules. In his QEX article, Dr. Best gave us the physics equation that governs 100% destructive interference: Ptotal = P1 + P2 - SQRT(P1*P2). Assuming that power cannot exist without energy, if the energy in P1 equals the energy in P2 and the associated waves are 180 degrees out of phase, then of course 100% destructive interference occurs at the antireflective surface. That's how antireflective surfaces and Z0-matches work. -- 73, Cecil http://www.qsl.net/w5dxp |
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