Abstract

The special structural properties of ferroelectric solid solutions near morphotropic phase boundaries are explained on thermodynamic grounds. The authors show that vanishing of the orientational anisotropy in the simplest 2-4-6 Landau polynomial is sufficient to produce the appearance of a morphotropic boundary (MB) separating rhombohedral and tetragonal phases. Under this condition the polarization vector becomes unstable against rotation, resulting in a drastic decrease in domain wall energy and the formation of mixed nanodomains having a diffraction domain-averaged structure that may mimic diffraction from lower-symmetry monoclinic phases. The theory automatically predicts tricritical points on the line of paraelectric to ferroelectric transitions and continuity of thermodynamic properties across the MB.

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