1967
DOI: 10.1103/physrev.155.882
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Temperature Dependence of the Width of the Fundamental Lattice-Vibration Absorption Peak in Ionic Crystals. II. Approximate Numerical Results

Abstract: In this expression e is the first-order dipole-moment expansion coefFicient, V, is the volume of a primitive unit cell, and M+ and M are the masses of the positive and negative ions, respectively. The frequency of the incident light is denoted by co, and cv & is the frequency of the transverse optical modes of infinite wavelength. Explicit expressions for the renormalized frequency Qi(ro) and the damping constant ri(&e) were obtained to second order in the cubic and quartic anharmonic force constants in I. It… Show more

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Cited by 184 publications
(108 citation statements)
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“…Like the frequency shift, the damping generally shows a quadratic temperature dependence in the high temperature limit (Ipatova et al 1967;Gervais & Piriou 1974b).…”
Section: Theoretical Point Of Viewmentioning
confidence: 99%
See 1 more Smart Citation
“…Like the frequency shift, the damping generally shows a quadratic temperature dependence in the high temperature limit (Ipatova et al 1967;Gervais & Piriou 1974b).…”
Section: Theoretical Point Of Viewmentioning
confidence: 99%
“…With their assumptions, they obtain a linear temperature dependence of the frequency shift in the high-temperature limit. A quadratic temperature dependence can be obtained by including terms of higher order pertubation theory and/or higher phonon processes as shown by Ipatova et al (1967) and Gervais & Piriou (1974b). By assuming Δω PI j to be sufficiently small, Eq.…”
Section: Theoretical Point Of Viewmentioning
confidence: 99%
“…44 Note that in the case where the couplings between two particular modes are dominant (in particular due to accidental frequency degeneracy), the problem can be limited to a two-mode system, and is developed below.…”
mentioning
confidence: 99%
“…Выделяют три процесса, дающие вклад в собственную энергию, согласно основному порядку теории возмущений [27]: а) двухфононные процессы, б) тепловые флуктуации, в) тепловое расширение, при этом все три процесса вкладывают в смещение линии, но только процесс а) вкладывает в ширину линии [27,28].…”
Section: метод расчетаunclassified