1975
DOI: 10.1143/jpsj.39.162
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Pressure Dependence of the Structural Phase Transition Temperature in SrTiO3and KMnF3

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Cited by 65 publications
(29 citation statements)
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“…On the other hand, unlike the crystal, where the temperature T a , according to different authors, lies in the range from 105 to 110 K [31], for the ceramic samples, we have T a = 132 K. This shift in the transition temperature is most likely associated with the aforementioned internal stresses generated in the ceramic samples, because, as is known for the ST compound [32], the hydrostatic pressure leads to an increase in the temperature T a . Furthermore, even a small amount of calcium can also lead to an increase in T a [26].…”
Section: Raman Irmentioning
confidence: 62%
“…On the other hand, unlike the crystal, where the temperature T a , according to different authors, lies in the range from 105 to 110 K [31], for the ceramic samples, we have T a = 132 K. This shift in the transition temperature is most likely associated with the aforementioned internal stresses generated in the ceramic samples, because, as is known for the ST compound [32], the hydrostatic pressure leads to an increase in the temperature T a . Furthermore, even a small amount of calcium can also lead to an increase in T a [26].…”
Section: Raman Irmentioning
confidence: 62%
“…The tetragonal-cubic phase boundary in SrTiO 3 shows the same sense of curvature. 37 The negative slope of the tetragonal to orthorhombic boundary is caused by the larger volume of the low symmetry phase: while the orthorhombic phase shows rotations about two axes, as opposed to only one in the tetragonal phase, its volume is larger because the magnitude of rotation is less.…”
Section: Phase Stabilitymentioning
confidence: 99%
“…The elastic constants for SrTiO 3 at room temperature are C 11 316 GPa, C 12 102, and C 44 123 GPa (at 80 ϳ 300 K, the elastic constants vary by less than 8% [10,11]) with an anisotropy ratio A 2C 44 ͑͞C 11 2 C 12 ͒ 1.15, which suggests that the crystal is nearly isotropic. Based on the linear elasticity theory for isotropic solids [12], the trace of the stress tensor at a point ͑r, f͒ from an edge dislocation is…”
mentioning
confidence: 97%