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Application of the unitary group approach (UGA) to evaluate spin density for Configuration Interaction (CI) calculations in a basis of S$^{2}$ eigenfunctions

机译:应用酉群方法(UGa)在s $ ^ {2} $本征函数的基础上评估配置交互(CI)计算的自旋密度

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摘要

We present an implementation of the spin-dependent unitary group approach to calculate spin densities for CI calculations in a basis of spin symmetry-adapted functions. Using S$^{2}$ eigenfunctions helps to reduce the size of configuration space and is beneficial in studies of the systems where selection of states of specific spin symmetry is crucial. In order to achieve this, we combine the method to calculate $U(n)$ generator matrix elements developed by Robb and Downward~[\onlinecite{downward_1977}] with the approach of Gould and Battle to calculate $U(2n)$ generator matrix elements~[\onlinecite{battle_1993}]. We also compare and contrast the spin density formulated in terms of the spin-independent unitary generators arising from the group theory formalism and equivalent formulation of the spin density representation in terms of the one- and two-electron charge densities.
机译:我们提出了一种自旋依赖性group群方法,用于在自旋对称适应函数的基础上计算CI计算的自旋密度。使用S $ ^ {2} $特征函数有助于减小配置空间的大小,并且在对特定自旋对称状态的选择至关重要的系统的研究中很有用。为了实现这一目标,我们将计算Robb和Downward〜[\ onlinecite {downward_1977}]开发的$ U(n)$生成器矩阵元素的方法与Gould和Battle的方法相结合,以计算$ U(2n)$生成器矩阵元素〜[\ onlinecite {battle_1993}]。我们还比较和对比了自旋独立unit发电机的自旋密度,该自旋由unit论形式化和自旋密度表示的等效公式(根据一电子和二电子电荷密度)引起。

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