2001
DOI: 10.1080/10587250108025773
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Simulation of Conoscopic Figures Using 4 × 4 Matrix Method

Abstract: Simulation of conoscopic figures was made using 4 x 4 matrix method. After summarizing the 4 x 4 matrix method, the process for simulating conoscopic figures was briefly described. The conoscopic figures were simulated for the subphases exhibited in antifemoelectric liquid crystals, SyC*. SmC,,' and SmCA'. The simulation was made for more complicated structures, in which SmC and SmC,,' coexist, and for a hypothetical phase, in which directors randomly distribute on smectic cones.

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Cited by 4 publications
(3 citation statements)
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“…4, we simulated the conoscopic figures by the 4 Â 4 matrix method. 7) The parameters used were chosen from the experimental results in the present mixture and were n 1 ¼ 1:5, n 2 ¼ 1:50135, n 3 ¼ 1:66, q 0 ¼ 23 (rad/mm), ¼ 15 and L ¼ 100 mm. Here n 1 is a refractive index perpendicular to the molecular long axis and the spontaneous polarization direction, n 2 is that parallel to the spontaneous polarization, and n 3 is that parallel to the molecular long axis.…”
Section: Discussionmentioning
confidence: 99%
“…4, we simulated the conoscopic figures by the 4 Â 4 matrix method. 7) The parameters used were chosen from the experimental results in the present mixture and were n 1 ¼ 1:5, n 2 ¼ 1:50135, n 3 ¼ 1:66, q 0 ¼ 23 (rad/mm), ¼ 15 and L ¼ 100 mm. Here n 1 is a refractive index perpendicular to the molecular long axis and the spontaneous polarization direction, n 2 is that parallel to the spontaneous polarization, and n 3 is that parallel to the molecular long axis.…”
Section: Discussionmentioning
confidence: 99%
“…Correction for the polarization state on passing through the device was included in the same manner shown by Ogasawara et al [41]. The isotropic layers N0 and N2 are treated as glass with a refractive index of 1.5 and the surrounding semi-infinite medium is treated as air in the model, with a refractive index of 1.0.…”
Section: Optical Modelingmentioning
confidence: 99%
“…Improved efficiency is desirable when computing transfer matrices because display simulations require solutions of the problem for hundreds of oblique angles of the incident light and numerous wavelengths. A single solution is a small computing problem, but full simulations may be time-consuming [2,5].…”
Section: Introductionmentioning
confidence: 99%