1952
DOI: 10.1103/physrev.86.118
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Dielectric Constant in Perovskite Type Crystals

Abstract: Slater s theory of the dielectric constant in BaTiQ3 has been extended by treating the ionic polarizability quantum mechanically instead of classically. This leads to an expression for the dielectric constant which is good at all temperatures and shows a deviation from the Curie-gneiss law at low temperatures. The theory is applied to SrTiQ3 and to KTaQ3 above its transition at 13.2'K.

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Cited by 592 publications
(336 citation statements)
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“…Instead, it is closer to the shape predicted by Barrett's theory (Fig. S2) (30), indicating that the enhanced magnetic fluctuation in close vicinity to the spin-flop T * can be also linked to the enhanced lattice fluctuation with quantum mechanical population of the relevant phonon mode. This link might be a natural consequence of the existence of dynamic coupling between magnetism and lattice, called as electromagnon (31), in this multiferroic system.…”
Section: Physicsmentioning
confidence: 77%
“…Instead, it is closer to the shape predicted by Barrett's theory (Fig. S2) (30), indicating that the enhanced magnetic fluctuation in close vicinity to the spin-flop T * can be also linked to the enhanced lattice fluctuation with quantum mechanical population of the relevant phonon mode. This link might be a natural consequence of the existence of dynamic coupling between magnetism and lattice, called as electromagnon (31), in this multiferroic system.…”
Section: Physicsmentioning
confidence: 77%
“…13 , because it was very small in comparison to huge low-temperature ε' in SrTiO 3 and KTaO 3 ). Our use of the the Barrett formula in Eq.…”
Section: Resultsmentioning
confidence: 99%
“…Recently, a single particle susceptibility has been reinvestigated by using quantum mechanics [6,7] to discuss the pressure-temperature phase diagram of KH 2 PO 4 [8], which is famous for a proton tunneling [9]. The Barrett equation [10] has been derived for the static susceptibility, and the pressure dependence of the transition line was calculated [7]. However, the single particle states were obtained by numerical solutions for the…”
Section: Introductionmentioning
confidence: 99%