Beam propagation in anizotropic crystals.ppt
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1、Beam propagation in anizotropic crystals,Optic axis of a crystal is the direction in which a ray of transmitted light suffers no birefringence (double refraction). Light propagates along that axis with a speed independent of its polarization,However, if the light beam is not parallel to the optical
2、axis, then, when passing through the crystal the beam is split into two rays: the ordinary and extraordinary, to be mutually perpendicular polarized.,A crystal which has only one optic axis is called uniaxial crystal. An uniaxial crystal is isotropic within the plane orthogonal to the optical axis o
3、f the crystal. A crystal which has only two optic axis is called biaxial crystal.,The refractive index of the ordinary ray is constant for any direction in the crystal, and of the extraordinary ray is variable and depends on the direction. In a uniaxial crystal for the direction parallel to the opti
4、cal axis the refractive indices are equal.,Positive birefringence,Negative birefringence,BBO is negative uniaxial crystal,Fast Axis Direction having a low refractive index is the fast axis; at right angles to it is the slow axis, with a high index of refraction.,Type I cut,kp =ks +ki,npwp=2nswscosqs
5、,Index of refraction of BBO (negative uniaxial crystal): blue solid curve: ordinary polarization; red/dash-dot curve: full extraordinary polarization; green/dash curve: extraordinary polarization at the phase matching angle (29o),for ws = wp/2,np=nscosqs,For collinear down-conversion the index of re
6、fraction at wavelengths differing by a factor of two must be equal. For isotropic material it is impossible, but by using birefringent material we can achieve this condition via the different indices of refraction of orthogonal linear polarizations.,Calculating Characteristics of Noncollinear Phase
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