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Birefringence material

Figure 11. (a) An image (b) appears to be doubled when viewed through a birefringent material. [Pg.20]

As will be discussed further in Chapter 2, this is an example of a birefringent material, with birefringence, A = hv Clearly, two other birefringences, An and... [Pg.8]

Equation (2.52) satisfies the requirement that the ordering of the lamellae will not affect the final result. Furthermore, the differential propagation Jones matrix for a composite material is simply the sum of the matrices, N., for each of the separate optical effects. The N matrices for different optical properties can be derived using equation (2.44). As an example, consider a birefringent material with retardation S = (InAn z) /X. One form of the Jones matrix for this material is... [Pg.34]

Figure 5.8 The Raman scattering process in a birefringent material. Figure 5.8 The Raman scattering process in a birefringent material.
From Eq. (8.40), because the intensity is inversely proportional to (nx— n2)2, the efficient production of SHG radiation in a crystal of appreciable thickness requires the matching of nl and n2. In certain birefringent materials it is possible to choose a direction of propagation such that the refractive indices of the ordinary and extraordinary rays are equal. This is possible in, for example, the crystal potassium dihydrogen phosphate (KDP). [Pg.447]

Solution For weakly birefringent materials A and B, Table P.9.e gives the free energy of interaction with respect to infinite separation in the form... [Pg.334]

Ordinary refractive index of birefringent material X Wavelength... [Pg.57]

The high calcium content in the majolica found in Mexico City— 21.4% calculated as pure calcium carbonate compared with 5.9% in sherds of Teotihuacan—suggests that a calcium compound such as calcium or calcium magnesium carbonate may have been added to the majolica either as a temper or through deposition during burial. Petrographic examination of cross sections of representative Mexico City majolica sherds show heavy deposits of birefringent material with structures... [Pg.220]

After passage through a birefringent material of thickness e, the two components of linearly polarized light show a phase difference 6 equal to ... [Pg.258]

Fig. 9. Drawing showing how a phase difference between Ey and Ez arises in a birefringent material. In this diagram nz > ny... Fig. 9. Drawing showing how a phase difference between Ey and Ez arises in a birefringent material. In this diagram nz > ny...
The anisotropy of the optical properties in the wavelength range of visible light is generally described by the birefringence An, defined by the first part of Equation 8.12. A birefringent material has different refractive indices in two different principal axis directions. For a specimen that is under uniaxial tension, nn and n denote the refractive indices parallel and perpendicular to the orientation direction, respectively. The second part of Equation 8.12 defines the stress-optic coefficient C0 describing the dependence of An on the applied stress. [Pg.335]

Note A birefringent material has two or even three optical axes, which causes the refractive index to vary with the direction of the wave vector of the polarized light. [Pg.207]

By contrast with the transmission case, where the phase difference induced by birefringent materials is smooth and progressive, the phase and amplitude changes of the p and s components induced by reflection at a boundary between two materials are discontinuous. Figure 2 shows the effect of these stepwise changes on the polarization of light obliquely incident on a metallic mirror. [Pg.429]

Carbon is found free in nature in three allotropic forms amorphous, graphite, and diamond. A fourth form, known as white carbon, is now thought to exist. Ceraphite is one of the softest known materials, while diamond is one of the hardest. White carbon is a transparent birefringent material. Little information is presently available about this allotrope. [Pg.52]

Using the Fresnel coefficients of stratified surfaces, the theoretical angles S and A can be calculated of a surface, whether it consists of a single homogeneous material, a birefringent material, or a combination of absorbing and transparent coatings on a surface. [Pg.454]


See other pages where Birefringence material is mentioned: [Pg.1886]    [Pg.1886]    [Pg.35]    [Pg.179]    [Pg.130]    [Pg.190]    [Pg.5]    [Pg.303]    [Pg.18]    [Pg.77]    [Pg.36]    [Pg.189]    [Pg.257]    [Pg.24]    [Pg.24]    [Pg.25]    [Pg.189]    [Pg.748]    [Pg.249]    [Pg.343]    [Pg.225]    [Pg.541]    [Pg.139]    [Pg.106]    [Pg.71]    [Pg.429]    [Pg.1886]    [Pg.1886]    [Pg.106]    [Pg.193]    [Pg.581]    [Pg.703]    [Pg.191]    [Pg.197]    [Pg.36]   
See also in sourсe #XX -- [ Pg.250 , Pg.251 ]

See also in sourсe #XX -- [ Pg.67 ]




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Birefringence

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Birefringence materials with positive dielectric anisotropy

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Birefringent anisotropic materials

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Electric-field induced birefringent materials

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