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Inverse perovskite structure

The antiperovskite or inverse perovskite structure is adopted by many compounds with an overall composition AjBX, where A and B are metals and X is typically C, N, O and B. There are two broad categories. The first, not described here, are essentially alloys containing interstitial nonmetal atoms in octahedral interstices typical examples being Mn N, derived from the face-centred cubic stmcture of Mn, and FCjPtN, derived from the alloy FejPt, with the CUjAu structure. [Pg.34]

Table 11.1 lists the resulting low-temperature phases calculated for this set of compounds. Where experimental data are available (marked with a star) the predicted structures are those observed at low temperatures. Inverse denotes a perovskite structure in which a large divalent ion is 12-coordinate and a smaller univalent ion 6-coordinate. Unit cell dimensions are predicted to within 1% of the measured values. [Pg.346]

Strens, R. G. J. (1966a) The axial-ratio-inversion effect in Jahn-Teller distorted ML6 octahedra in the epidote and perovskite structures. Mineral. Mag., 35, 777-80. [Pg.516]

In another example, at temperatures >393 K, barium titanate has the perovskite structure, which is simple cubic with all of the symmetry elements of the cubic lattice, so its point group is Oh or m3m. As the temperature is reduced to its Curie temperature, the lattice contracts and the oxygen ions on the faces of the cube squeeze the titanium ion in the center of the cube so that it is displaced in one direction while the oxygen ions are displaced in the opposite direction, destroying the inversion symmetry as well as the mirror symmetry about the central plane and the rotational symmetry about several of... [Pg.72]

Raman spectra as a function of temperature are shown in Fig. 21.6b for the C2B4S2 SL. Other superlattices exhibit similar temperature evolution of Raman spectra. These data were used to determine Tc using the same approach as described in the previous section, based on the fact that cubic centrosymmetric perovskite-type crystals have no first-order Raman active modes in the paraelectric phase. The temperature evolution of Raman spectra has indicated that all SLs remain in the tetragonal ferroelectric phase with out-of-plane polarization in the entire temperature range below T. The Tc determination is illustrated in Fig. 21.7 for three of the SLs studied SIBICI, S2B4C2, and S1B3C1. Again, the normalized intensities of the TO2 and TO4 phonon peaks (marked by arrows in Fig. 21.6b) were used. In the three-component SLs studied, a structural asymmetry is introduced by the presence of the three different layers, BaTiOs, SrTiOs, and CaTiOs, in each period. Therefore, the phonon peaks should not disappear from the spectra completely upon transition to the paraelectric phase at T. Raman intensity should rather drop to some small but non-zero value. However, this inversion symmetry breakdown appears to have a small effect in terms of atomic displacement patterns associated with phonons, and this residual above-Tc Raman intensity appears too small to be detected. Therefore, the observed temperature evolution of Raman intensities shows a behavior similar to that of symmetric two-component superlattices. [Pg.608]

Figure 15.2 Most common bulk crystal structures of oxides (oxygen ions, light spheres metal ions, dark spheres) (a) rock salt, (b) fluorite, (c) perovskite, (d) inverse spinei,... Figure 15.2 Most common bulk crystal structures of oxides (oxygen ions, light spheres metal ions, dark spheres) (a) rock salt, (b) fluorite, (c) perovskite, (d) inverse spinei,...

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