2010
DOI: 10.1016/j.mechmat.2010.04.004
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Compatible domain structures and the poling of single crystal ferroelectrics

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Cited by 25 publications
(17 citation statements)
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“…At the same time, as the material is a single crystal with more stringent boundary conditions than, e.g., polycrystalline films, the newly formed domains are expected to be unstable in the absence of the field and is subject to substantial relaxation, which is what is observed. The degree of relaxation of the response is a function of the stability of the newly formed domains, which in turn is dictated by the local elastic 40,41 and electric boundary conditions (compatibility of variants 42,43 ), local defects, etc. Therefore, two characteristic relaxing amplitudes, corresponding to the rhombohedral phase and (field-induced) tetragonal phase, based on the differing number of degenerate states and strains correlated to the relaxation process, are expected and indeed this is also observed.…”
Section: F Extended Discussionmentioning
confidence: 99%
“…At the same time, as the material is a single crystal with more stringent boundary conditions than, e.g., polycrystalline films, the newly formed domains are expected to be unstable in the absence of the field and is subject to substantial relaxation, which is what is observed. The degree of relaxation of the response is a function of the stability of the newly formed domains, which in turn is dictated by the local elastic 40,41 and electric boundary conditions (compatibility of variants 42,43 ), local defects, etc. Therefore, two characteristic relaxing amplitudes, corresponding to the rhombohedral phase and (field-induced) tetragonal phase, based on the differing number of degenerate states and strains correlated to the relaxation process, are expected and indeed this is also observed.…”
Section: F Extended Discussionmentioning
confidence: 99%
“…It can be found that the compatible requirement is a central mechanism governing the evolution process. Note that the compatible conditions have also been adopted to analyze the domain patterns by the continuum theories (Shu and Bhattacharya, 2001;Li and Liu, 2004;Tsou and Huber, 2010).…”
Section: Evolution Of Vortex Domainmentioning
confidence: 99%
“…Thus, the approach taken here, of solving equations (4) and (5) first, and then seeking compatible arrangements, works particularly well for tetragonal, trigonal and orthorhombic crystal systems. In crystal systems where a unique solution for the volume fractions cannot be obtained from equations (4) and (5), configurations can nevertheless be identified that simplify the laminate structure, for example by minimizing the number of variants present; see reference [19] for details. In the cubic-orthorhombic system, the martensite volume fractions corresponding to a given average strain in the martensite can be found uniquely.…”
Section: Compatibility Conditionsmentioning
confidence: 99%
“…Here we provide three conditions to check if a laminate pattern is an exactly compatible structure [19]. (i) Interfaces between distinct phases must have the same spacing wherever they meet at any higher level interface.…”
Section: Compatibility Conditionsmentioning
confidence: 99%