
#1
Nov2108, 07:08 AM

P: 1

1. The problem statement, all variables and given/known data
The state of the photons is: [tex]\psi> = \frac{1}{\sqrt{1+r^2}}(\psi_x> + r\exp{(i\alpha)}\psi_y>)[/tex] Where the [tex]\psi_x>[/tex] and [tex]\psi_y>[/tex] are the linear polarization states in the x and y direction, respectively. They are elliptically polarized. I have to give the axes a,b of the ellipse, the angle of the major axis and the direction. 2. Relevant equations I made a change of "axes" to the right and left circular polarization states: [tex]\psi_{R/L}> = \frac{1}{\sqrt{2}}(\psi_x> \pm i\psi_y>)[/tex] 3. The attempt at a solution The result of the change is: [tex]\psi> = \frac{1}{\sqrt{2(1+r^2)}}(\psi_R>(1ir\exp{i\alpha}) + \psi_L>(1+ir\exp{i\alpha}))[/tex] I don't really know how to follow, I don't understand if I have to use the Jones matrices or if there's an other way. I think all the necessary information is there. Could somebody give me some hints? (It's the first time I write here, sorry if I've made any mistake). 


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