2012
DOI: 10.3390/app2030669
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Non-Stoichiometry and Calphad Modeling of Frank-Kasper Phases

Abstract: Abstract:One of the many singularities of Frank-Kasper phases is their ability to accommodate extremely large composition ranges by atom mixing on the different sites of the crystal structures. This phenomenon will be reviewed in the present paper with special emphasis on the experimental demonstration of this phenomenon, the theoretical calculation of disordered structures and the modeling of these phases.

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Cited by 24 publications
(9 citation statements)
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“…This question of so-called site preference 1 was discussed, for example, in Refs. [16,17,[82][83][84][85][86][87]. Upon adding a third element C to a Laves AB 2 , i.e., moving into the ternary system A-B-C, C may substitute either A or B to form a solid solution of the general formula (A 1-x C x )(B 1-y C y ) 2 , if we, for a moment neglect the possibility of A and B occupying the opposite sublattices.…”
Section: Stability and Site Preferencementioning
confidence: 99%
“…This question of so-called site preference 1 was discussed, for example, in Refs. [16,17,[82][83][84][85][86][87]. Upon adding a third element C to a Laves AB 2 , i.e., moving into the ternary system A-B-C, C may substitute either A or B to form a solid solution of the general formula (A 1-x C x )(B 1-y C y ) 2 , if we, for a moment neglect the possibility of A and B occupying the opposite sublattices.…”
Section: Stability and Site Preferencementioning
confidence: 99%
“…Three techniques are now described that can be combined to study the phenomenon described in the present paper (for more details see [2]). …”
Section: Experimental Techniques and Methodologymentioning
confidence: 99%
“…To date, the vast majority of ab initio total energy studies have considered only configurations in which sublattice sites were fully occupied by a single atomic species 519 , in particular with regard to Frank-Kasper structures 20 . When mixed occupancy of sublattice sites was considered it was only to the extent as necessitated by the cluster expansion method, say when nearest neighbor interactions between sites of the same type needed to be evaluated, such as is the case in the σ structure 2124 .…”
Section: Introductionmentioning
confidence: 99%