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in article [EMAIL PROTECTED], tzavalas at [EMAIL PROTECTED] wrote on 11/5/03 7:31 AM: > Thank you both for the tips. > > > > Bill I must admit that I only understood what you've tryed to describe > after having seen the figure at the site that Juha reported. > > http://www.uta.edu/optics/research/ellipsometry/ellipsometry.htm > >> Fig. 2 Schematic of the geometry of an ellipsometry experiment. > >> The coordinate system used to describe the ellipse of polarization is > the p-s >coordinate system. The s-direction is taken to be > perpendicular to the >direction of propagation and parallel to the > sample surface. The p-direction >is taken to be perpendicular to the > direction of propagation and contained in >the plane of incidence. > > So in order to make things easier for me ;-) lets simulate my case. > > I've conducted a polarized IR-transission experiment using a thin > film. > > Try to imagine how fig 2 would be if theta was equal to zero > > s and p would lie on the surface of the sample and would have > north-south and east-west ?true? > > So you wanna say that whenever I see a polar diagram of p- or - > polarization at various angles concerning a thin film ir-trasmission > exp. the different angles refer to theta(fig2) as a tilt angle. > > I guess that at theta =0 -or at whatever theta- in order to have s- or > p- light I just turn the polarizer 90 degres. > > > If I'm not true please tip me on how can i get p- or s- polarized > light (using a polarizer). > > Maybe my first message was toooo bad formed but the above was what I > was trying to state. In the film that I've used I have oriented > dipoles and believing that there was only one p- or s- state I kept > wondering "how can I find polar diagrams of them"????????? > > It's now more than obvious that the p-polarized (and s-)modes are > infinite as the values that theta angle can have. > > > thanks for everything, > greetings spiros Fig 2 is OK. One problem is that when theta is zero, there is no distinction between p and s. They are, what is called, degenerate. Tilt angle is the same as theta. Tilting breaks the degeneracy. Fancy lingo! Bill
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