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首页> 外文期刊>The Journal of Chemical Physics >Broken symmetry approach to density functional calculation of zero field splittings including anisotropic exchange interactions
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Broken symmetry approach to density functional calculation of zero field splittings including anisotropic exchange interactions

机译:零对称分裂的密度泛函计算中包含各向异性交换相互作用的对称分解法

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The broken symmetry approach to the calculation of zero field splittings (or magnetic anisotropies) of multinuclear transition metal complexes is further developed. A procedure is suggested how to extract spin Hamiltonian parameters for anisotropic exchange from a set of broken symmetry density functional calculations. For isotropic exchange coupling constants J_(ij), the established procedure is retrieved, and anisotropic (or pseudodipolar) exchange coupling tensors D_(ij) are obtained analogously. This procedure only yields the sum of the individual single-ion zero field splitting tensors D _i. Therefore, a procedure based on localized orbitals has been developed to extract the individual single-ion contributions. With spin Hamiltonian parameters at hand, the zero field splittings of the individual spin multiplets are calculated by an exact diagonalization of the isotropic part, followed by a spin projection done numerically. The method is applied to the binuclear cation [LCr(OH)_3CrL]_(3 +) (L = 1,4,7-trimethyl-1,4,7-triazanonane) for which experimental zero field splittings for all low-energy spin states are known, and to the single-molecule magnet [Fe_4(CH_3C(CH_2O)_3) _2(dpm)_6] (Hdpm = 2,2,6,6-tetramethylheptane-3,5-dione). In both these 3d compounds, the single-ion tensors mainly come from the spin-orbit interaction. Anisotropic exchange is dominated by the spin-dipolar interaction only for the chromium compound. Despite the rather small isotropic exchange couplings in the iron compound, spin-orbit and spin-dipolar contributions to anisotropic exchange are of similar size here.
机译:进一步发展了一种打破对称性的方法来计算多核过渡金属配合物的零场分裂(或磁各向异性)。建议了一个程序,该程序如何从一组破碎的对称密度函数计算中提取自旋哈密顿量参数进行各向异性交换。对于各向同性交换耦合常数J_(ij),检索已建立的过程,并类似地获得各向异性(或伪偶极)交换耦合张量D_(ij)。该过程仅产生单个单离子零场分裂张量D _i的总和。因此,已经开发了一种基于局部轨道的程序来提取单个单离子贡献。有了自旋哈密顿参数,就可以通过各向同性部分的精确对角线化,然后通过数值进行自旋投影,来计算各个自旋多重峰的零场分裂。该方法适用于双核阳离子[LCr(OH)_3CrL] _(3 +)(L = 1,4,7-三甲基-1,4,7-三氮杂壬烷),对于所有低能实验零场分裂自旋态是已知的,并且对于单分子磁体[Fe_4(CH_3C(CH_2O)_3)_2(dpm)_6](Hdpm = 2,2,6,6-四甲基庚烷-3,5-二酮)。在这两种3d化合物中,单离子张量主要来自自旋轨道相互作用。各向异性交换仅由铬化合物的自旋偶极相互作用决定。尽管铁化合物中的各向同性交换耦合很小,但自旋轨道和自旋偶极子对各向异性交换的贡献在此处大小相似。

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