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A group-theoretical approach to enumerating magnetoelectric and multiferroic couplings in perovskites

机译:枚举钙钛矿中磁电和多铁耦合的群论方法

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摘要

A group-theoretical approach is used to enumerate the possible couplings between magnetism and ferroelectric polarization in the parent perovskite structure. It is shown that third-order magnetoelectric coupling terms must always involve magnetic ordering at the A and B sites which either transforms both as R-point or both as X-point time-odd irreducible representations (irreps). For fourth-order couplings it is demonstrated that this criterion may be relaxed allowing couplings involving irreps at X-, M- and R-points which collectively conserve crystal momentum, producing a magnetoelectric effect arising from only B-site magnetic order. In this case, exactly two of the three irreps entering the order parameter must be time-odd irreps and either one or all must be odd with respect to inversion symmetry. It is possible to show that the time-even irreps in this triad must transform as one of: X1 +, M3,5 or R5 +, corresponding to A-site cation order, A-site antipolar displacements or anion rocksalt ordering, respectively. This greatly reduces the search space for type-II multiferroic perovskites. Similar arguments are used to demonstrate how weak ferromagnetism may be engineered and a variety of schemes are proposed for coupling this to ferroelectric polarization. The approach is illustrated with density functional theory calculations on magnetoelectric couplings and, by considering the literature, suggestions are given of which avenues of research are likely to be most promising in the design of novel magnetoelectric materials.
机译:使用组理论方法来枚举母体钙钛矿结构中磁性和铁电极化之间的可能耦合。结果表明,三阶磁电耦合项必须始终涉及A和B位置的磁有序性,它们要么转换为R点,要么转换为X点时间奇数的不可约表示(irreps)。对于四阶耦合,已证明可以放宽此准则,从而允许涉及X,M和R点处的irrep的耦合共同保存晶体动量,从而产生仅由B位磁阶产生的磁电效应。在这种情况下,输入order参数的三个irrep中恰好有两个必须是有时间的irrep,并且就反演对称性而言,一个或全部必须是奇数。可能表明此三合会中的时间均等的irrep必须转换为以下之一:X1 + ,M3,5 或R5 + ,分别对应于A位阳离子序,A位反极性位移或阴离子岩盐序。这大大减少了II型多铁钙钛矿的搜索空间。类似的论点用于说明如何设计弱铁磁性,并提出了多种方案将其耦合到铁电极化。通过对磁电耦合的密度泛函理论计算来说明该方法,并通过考虑文献,提出了在新颖的磁电材料设计中最有希望的研究途径。

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