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S-mixing contributions to the high-order anisotropy terms in the effective spin Hamiltonian for magnetic clusters

机译:磁团簇在有效自旋哈密顿量中对高阶各向异性项的S混合贡献

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摘要

The magnetic clusters are usually described by an effective Hamiltonian acting in a fixed S space. This single-spin description neglects the mixing between states with different total spin S produced by anisotropic interactions, such as the local crystal field and the magnetic dipole-dipole coupling. We have developed a general and simple procedure, based on a pertyrbational approach, where the S-mixing effects are included in some new terms to be added to the original effective Hamiltonian. Thee terms contain some new operators, which depend on the anisotropic interactions and on the difference #DELTA#S between the spin of the states involved in the mixing. Interestingly, these operators are very similar (in some specific cases equal) to the well known Stevens operator equivalents. A list of them for #DELTA#S = 1 and #DELTA#S = 2 and for second-order anisotropic interactions is presented. The method has been applied to study the S-mixing in two iron nanomagnets, Fe_4 and Fe_8.
机译:磁簇通常由作用在固定S空间中的有效哈密顿量来描述。这种单自旋描述忽略了由各向异性相互作用(例如局部晶体场和磁偶极-偶极耦合)产生的具有不同总自旋S的状态之间的混合。我们已经开发出了一种简单的方法,该方法基于递归方法,其中S混合效应包含在一些新术语中,这些术语将添加到原始有效哈密顿量中。这些术语包含一些新的算符,这些算符取决于各向异性的相互作用以及混合所涉及的状态的自旋之间的差#DELTA#S。有趣的是,这些运算符与众所周知的史蒂文斯运算符非常相似(在某些特定情况下相等)。列出了其中#DELTA#S = 1和#DELTA#S = 2以及二阶各向异性相互作用的列表。该方法已用于研究两种铁纳米磁铁Fe_4和Fe_8中的S混合。

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