1980
DOI: 10.1103/physrevb.22.5501
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Infrared dispersion in SrTiO3at high temperature

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1983
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Cited by 179 publications
(83 citation statements)
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“…All these fits lead to a conclusion that the soft mode frequency hardens by 6 cm −1 when the field is applied. Similar frequency shift of the soft mode was observed in the temperature dependence upon heating by 60 K. 11 The soft mode is heavily damped ͑␥ Ϸ 95-115 cm −1 ͒ and the fit is slightly improved if the damping decreases with the field ͑by 2 -5 cm −1 ͒. Other parameters ͑ 0 Ϸ 90 cm −1 , B Ϸ 2.5ϫ 10 6 cm −2 ͒ are in reasonable agreement with their values reported for single crystals.…”
supporting
confidence: 64%
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“…All these fits lead to a conclusion that the soft mode frequency hardens by 6 cm −1 when the field is applied. Similar frequency shift of the soft mode was observed in the temperature dependence upon heating by 60 K. 11 The soft mode is heavily damped ͑␥ Ϸ 95-115 cm −1 ͒ and the fit is slightly improved if the damping decreases with the field ͑by 2 -5 cm −1 ͒. Other parameters ͑ 0 Ϸ 90 cm −1 , B Ϸ 2.5ϫ 10 6 cm −2 ͒ are in reasonable agreement with their values reported for single crystals.…”
supporting
confidence: 64%
“…The error of the determination of the permittivity value is about 30%. Note that the low-frequency value of the permittivity ͑Ϸ370͒ and the soft mode frequency ͑Ϸ90 cm −1 ͒ of the thin film are close to the values found in STO single crystals, 11 giving evidence of a good quality of our film. The damping of the soft mode is found to be rather strong ͑95-115 cm −1 ͒; this is probably due to the inhomogeneous broadening which is frequently observed in thin films.…”
mentioning
confidence: 52%
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“…For 0.001 ≤ x ≤ 0.02, the band-structure value [18] of the Fermi energy, E F , ranges from 0.02 to 0.1 eV, relative to the bottom of the lowest t 2g band, which coincides with the energy of the relevant longitudinal optical phonon,hω LO = 0.1 eV [19,20]. This is a difficult parameter range to describe theoretically where none of the usual approximations, i.e.,hω LO /E F ≪ 1 norhω LO /E F ≫ 1 are applicable.…”
Section: Figmentioning
confidence: 99%
“…The LST relation is playing a crucial role in the understanding of the physics of ferroelectric materials [12]. For example, lattice instabilities in ferroelectric [13] perovskite titanates such as SrTiO 3 and ðBa; SrÞTiO 3 [14,15] across the phase transition affect static dielectric constants and phonon modes. The LST relation has been expanded previously to include situations where multiple branches of phonon modes occur, and the role of poles and zeros in the complex plane to describe the dielectric response functions was identified [16][17][18].…”
mentioning
confidence: 99%