| Home |
| Search |
| Today's Posts |
|
#11
|
|||
|
|||
|
Cecil,
I haven't the foggiest idea what model you might be using. I am using the classical model that is found in virtually any textbook that deals with plane waves in non-conducting media. I don't have to "prove" anything. Just set up the standard wave equations with the standard boundary conditions and the problem practically solves itself. The non-zero remaining waves are all moving in the same direction. I forgot to ask them if they realize that Cecil doesn't approve of such behavior. I suppose this is an prime example of being seduced by "math models", but I believe that is a lesser fault than being seduced by Cecil's imaginary models. 73, Gene W4SZ Cecil Moore wrote: Gene Fuller wrote: In the perfectly antireflective case all of the waves keep moving in the same direction, from air to thin film to glass. To prove that to be a true statement you must prove that the transistion point between materials of different indices of refraction results in zero reflections. Good luck on that one. For instance, one can change the thin-film thickness from 1/4WL to 1/2WL and cause exactly the opposite effect, i.e. extreme glare. If you are using the quantum electrodynamics model, please let us know. Most of the rest of us are using the EM wave reflection model. |
| Thread Tools | Search this Thread |
| Display Modes | |
|
|
Similar Threads
|
||||
| Thread | Forum | |||
| Complex Z0 [Corrected] | Antenna | |||
| Derivation of the Reflection Coefficient? | Antenna | |||
| The Cecilian Gambit, a variation on the Galilean Defense revisited | Antenna | |||