POLARIZATION-INDEPENDENT BEAM SPLITTER BASED ON LIGHT-REFLECTION BY AUNIAXIAL CRYSTAL-SURFACE, AND AN IMMERSION METHOD FOR DETERMINING THECRYSTALS PRINCIPAL REFRACTIVE-INDEXES

Authors
Citation
Rma. Azzam, POLARIZATION-INDEPENDENT BEAM SPLITTER BASED ON LIGHT-REFLECTION BY AUNIAXIAL CRYSTAL-SURFACE, AND AN IMMERSION METHOD FOR DETERMINING THECRYSTALS PRINCIPAL REFRACTIVE-INDEXES, J. mod. opt., 41(7), 1994, pp. 1473-1478
Citations number
10
Categorie Soggetti
Optics
Journal title
ISSN journal
09500340
Volume
41
Issue
7
Year of publication
1994
Pages
1473 - 1478
Database
ISI
SICI code
0950-0340(1994)41:7<1473:PBSBOL>2.0.ZU;2-E
Abstract
Light travelling in an isotropic medium of refractive index n and inci dent on a uniaxial crystal whose optic axis is parallel to the surface and to the plane of incidence is reflected without a change of polari zation when n = N(g) = (N(o)N(e))1/2, where N(o) and N(e) are the crys tal's ordinary and extraordinary refractive indices. This is true for all incident polarization states and at all angles of incidence and ca n be used to design a new polarization-independent beam splitter. For a positive uniaxial crystal (N(e) > N(o)), total internal reflection o ccurs at and above a critical angle equal to arcsin (N(o)/N(e))1/2, so that the incident light beam is deflected without attenuation or chan ge of polarization. When n = N(g) the reflectance at normal incidence for unpolarized or circularly polarized incident light is a minimum: R 0min = (N(a) - N(g))/(N(a) + N(g)), where N(a) = 1/2(N(o) + Ne). This suggests a liquid immersion method in which n and R0min determine N(g) and N(a), hence N(o) and N(e) of the crystal.