1964
DOI: 10.1080/00268976400100371
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Theory of optical rotatory power

Abstract: A general theory of natural optical rotatory power is given, applicable to dense media. The statistical mechanical treatment includes the effect of correlations between molecules. The molecules are characterized by classically defined polarizability tensors which are explained quantum mechanically. A generalized wave equation is derived which holds for a medium which may be anisotropic as well as optically active. A new demonstration of the extinction theorem is given. The theory is applied to isotropic media.… Show more

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Cited by 69 publications
(18 citation statements)
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“…3, 21, 58, and 79-81. In work on light scattering by fluids, Maaskant and Oosterhoof, 79 Keyes and Ladanyi, 3 Hafkensheid and Vlieger, 80 Sipe and Van Kranendonk, 81 and Ladanyi and co-workers 21,58 have employed response functions that depend on both variables r and rЈ. Song, Chandler, and Marcus 82 have developed a dielectric model that accounts explicitly for nonlocality in time.…”
Section: Introductionmentioning
confidence: 99%
“…3, 21, 58, and 79-81. In work on light scattering by fluids, Maaskant and Oosterhoof, 79 Keyes and Ladanyi, 3 Hafkensheid and Vlieger, 80 Sipe and Van Kranendonk, 81 and Ladanyi and co-workers 21,58 have employed response functions that depend on both variables r and rЈ. Song, Chandler, and Marcus 82 have developed a dielectric model that accounts explicitly for nonlocality in time.…”
Section: Introductionmentioning
confidence: 99%
“…Besides the "bare" atomic polarizabilities developed by Applequist, 38 another type of distributed polarizabilities, which was first developed by Stone,54,55 is also widely used. Stone's method combines the susceptibility function of the charge density 56 and distributed multipole analysis 57 to calculate distributed polarizabilities of an isolated molecule under an external perturbation. For practical purpose, Stone et al 58,59 devised the constrained density-fitting algorithm.…”
Section: Introductionmentioning
confidence: 99%
“…The concept of distributed polarizability density was first introduced by Maaskant and Oosterhoff in the theory of optical rotation, 31 and was later generalized by Hunt. 32,33 Briefly, the molecular polarizability α can be expressed as a spatial integration of a polarizability density ρ (α) :…”
Section: Locally Integrated Raman Polarizability Densitymentioning
confidence: 99%