• Chinese Optics Letters
  • Vol. 16, Issue 3, 031406 (2018)
Manoel P. Araújo1, Stefano De Leo2、*, and Gabriel G. Maia1
Author Affiliations
  • 1Institute of Physics Gleb Wataghin, State University of Campinas, Campinas 13083-872, Brazil
  • 2Department of Applied Mathematics, State University of Campinas, Campinas 13083-250, Brazil
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    DOI: 10.3788/COL201816.031406 Cite this Article Set citation alerts
    Manoel P. Araújo, Stefano De Leo, Gabriel G. Maia. Optimizing power oscillations in an ellipsometric system[J]. Chinese Optics Letters, 2018, 16(3): 031406 Copy Citation Text show less
    (a) Building block of the proposed optical system. A beam composed of TE and TM polarized light enters the dielectric block through the left interface and is totally internally reflected. The ratio between its sides allows us to have two internal reflections for each block. (b) By lining together blocks like in (a), it is possible to have the geometry of the optical system as a controllable parameter. The experimental proposal is based on a polarizer-sample-analyzer ellipsometer.
    Fig. 1. (a) Building block of the proposed optical system. A beam composed of TE and TM polarized light enters the dielectric block through the left interface and is totally internally reflected. The ratio between its sides allows us to have two internal reflections for each block. (b) By lining together blocks like in (a), it is possible to have the geometry of the optical system as a controllable parameter. The experimental proposal is based on a polarizer-sample-analyzer ellipsometer.
    Goos–Hänchen relative phase for different acrylic structures plotted as a function of the incidence angle. The curves for N=3 and N=2 intercept the π horizontal line at 32.4° and 66.7°, respectively. This configuration represents the configuration of maximal destructive interference.
    Fig. 2. Goos–Hänchen relative phase for different acrylic structures plotted as a function of the incidence angle. The curves for N=3 and N=2 intercept the π horizontal line at 32.4° and 66.7°, respectively. This configuration represents the configuration of maximal destructive interference.
    Normalized power at the camera as a function of the longitudinal length of an acrylic structure. The dashed and continuous lines represent the power for the incidence angles 32.4° and 66.7°, respectively. The acrylic structure is done by using unitary acrylic blocks of 2.6 cm. An odd number of these blocks implies, for incidence at 32.4°, an odd number of internal reflections and, consequently, a transmitted beam forming and angle of −32.4° with the normal to the right interface, forcing us to move the camera to the upper zone (). For an even number of blocks and incidence at 32.4°, as well as for an even/odd number of blocks and incidence at 66.7°, the transmitted beam is parallel to the incident one, and the camera is positioned in the lower zone ().
    Fig. 3. Normalized power at the camera as a function of the longitudinal length of an acrylic structure. The dashed and continuous lines represent the power for the incidence angles 32.4° and 66.7°, respectively. The acrylic structure is done by using unitary acrylic blocks of 2.6 cm. An odd number of these blocks implies, for incidence at 32.4°, an odd number of internal reflections and, consequently, a transmitted beam forming and angle of 32.4° with the normal to the right interface, forcing us to move the camera to the upper zone (). For an even number of blocks and incidence at 32.4°, as well as for an even/odd number of blocks and incidence at 66.7°, the transmitted beam is parallel to the incident one, and the camera is positioned in the lower zone ().
    Manoel P. Araújo, Stefano De Leo, Gabriel G. Maia. Optimizing power oscillations in an ellipsometric system[J]. Chinese Optics Letters, 2018, 16(3): 031406
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