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 Results for DC.creator="A." AND DC.creator="M." AND DC.creator="Glazer" in section 1.6.5 of volume D
Optical rotation perpendicular to the optic axis of a uniaxial crystal
Glazer, A. M. and Cox, K. G.  International Tables for Crystallography (2013). Vol. D, Section 1.6.5.6, pp. 173-175 [ doi:10.1107/97809553602060000905 ]
Optical rotation perpendicular to the optic axis of a uniaxial crystal 1.6.5.6. Optical rotation perpendicular to the optic axis of a uniaxial crystal The magnitude of circular birefringence is typically about ... best known case where optical rotation has been measured in a linearly birefringent section is that of quartz. It has ...

Optical rotation along the optic axis of a uniaxial crystal
Glazer, A. M. and Cox, K. G.  International Tables for Crystallography (2013). Vol. D, Section 1.6.5.5, pp. 171-173 [ doi:10.1107/97809553602060000905 ]
Optical rotation along the optic axis of a uniaxial crystal 1.6.5.5. Optical rotation along the optic axis of a uniaxial crystal Consider a uniaxial crystal such as quartz, crystallizing in point group ...

Gyration tensor
Glazer, A. M. and Cox, K. G.  International Tables for Crystallography (2013). Vol. D, Section 1.6.5.4, p. 171 [ doi:10.1107/97809553602060000905 ]
... following way (just keeping the first two terms): where is a unit antisymmetric pseudotensor of rank 3 or permutation tensor (, , etc.; is not affected by mirror reflection) and represents a pseudotensor (i.e. axial tensor) of rank 2. One can then write further where is a component of a pseudovector (i.e. axial vector), known as ...

Optical rotation
Glazer, A. M. and Cox, K. G.  International Tables for Crystallography (2013). Vol. D, Section 1.6.5, pp. 169-175 [ doi:10.1107/97809553602060000905 ]
... known, was first recorded by Arago in 1811. Since then, a great deal of work has been done to try to ... time it is one of the few physical properties of a crystal that can be successfully understood in terms of the underlying crystal structure (Glazer & Stadnicka, 1986). Lowry (1935) has given a good ...

The dielectric tensor and spatial dispersion
Glazer, A. M. and Cox, K. G.  International Tables for Crystallography (2013). Vol. D, Section 1.6.5.2, pp. 170-171 [ doi:10.1107/97809553602060000905 ]
... expression is the use of the field gradient, which implies a variation of the electric field across the unit cell of ... as spatial dispersion (Agranovich & Ginzburg, 1984). Assume propagation of a plane wave given by through an optically active crystal. Substituting ... the polarization gives This term can now be treated as a perturbation to the dielectric tensor to form the effective ...

Introduction
Glazer, A. M. and Cox, K. G.  International Tables for Crystallography (2013). Vol. D, Section 1.6.5.1, pp. 169-170 [ doi:10.1107/97809553602060000905 ]
... known, was first recorded by Arago in 1811. Since then, a great deal of work has been done to try to ... time it is one of the few physical properties of a crystal that can be successfully understood in terms of the underlying crystal structure (Glazer & Stadnicka, 1986). Lowry (1935) has given a good ...

Symmetry of effective dielectric tensor
Glazer, A. M. and Cox, K. G.  International Tables for Crystallography (2013). Vol. D, Section 1.6.5.3, p. 171 [ doi:10.1107/97809553602060000905 ]
... dielectric tensor, it should be recognized that the application of a real electric field must lead to a real dielectric displacement . This therefore implies that one can ... for the leading terms in the effective dielectric tensor: In a gyrotropic crystal, there must be at least one direction ...

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