V.Y. Molchanov, R.M. Grechishkin, K.A. Morozova, S.A. Tretyakov, I.A. Kaplunov, A.A. Kolesnikov and A.I. Kolesnikov
Page: 1134-1142 | Received 21 Sep 2022, Published online: 21 Sep 2022
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Researchers establish the equation of the curve described by the wave vector of the extraordinary wave on the second surface of the plane parallel piece cut from a uniaxial crystal with optical axiss random orientation in relation to the normal to the piece, under the rays rotation around the normal (this ray descents at any constant angle onto the first surface). This helps to obtain and analyze, without any simplications, used in known works, the equation describing the form of isochromes of any order in conoscopic patterns of uniaxial crystals. The calculated isochromes patterns for some angles between axis and normal which have the most obvious difference from the ones which were prognosticated before are verified experimentally on paratellurite crystal with special orientations of two pairs of faces.
V.Y. Molchanov, R.M. Grechishkin, K.A. Morozova, S.A. Tretyakov, I.A. Kaplunov, A.A. Kolesnikov and A.I. Kolesnikov. Isochromes in Conoscopic Patterns of Uniaxial Crystals under
Normals Random Orientation in Relation to Optical Axis.
DOI: https://doi.org/10.36478/rjasci.2014.1134.1142
URL: https://www.makhillpublications.co/view-article/1815-932x/rjasci.2014.1134.1142