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A natural orbital functional based on an explicit approach of the two-electron cumulant

机译:基于显式的双电子累积量方法的自然轨道函数

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摘要

The cumulant expansion gives rise to an useful decomposition of the two-matrix in which the pair correlated matrix (cumulant) is disconnected from the antisymmetric product of the one-matrices. The cumulant can be approximated in terms of two matrices, Δ and Π, which are explicit functions of the occupation numbers of the natural orbitals. It produces a natural orbital functional (NOF) that reduces to the exact expression for the total energy in two-electron systems. The N-representability positivity necessary conditions of the two-matrix impose several bounds on the matrices Δ and Π. Appropriate forms of these matrices lead to different implementations of the NOF known in the literature as PNOFi (i = 1-5). The basic features of these functionals are reviewed here. The strengths and weaknesses of the different PNOFs are assessed.
机译:累积量的扩展引起两个矩阵的有用分解,其中成对相关的矩阵(累积量)与一个矩阵的反对称乘积断开。累积量可以用两个矩阵Δ和Π近似,这两个矩阵是自然轨道的占有数的显式函数。它会产生一个自然轨道功能(NOF),可将其简化为两电子系统中总能量的精确表示。两个矩阵的N可表示性正则必要条件在矩阵Δ和Π上施加了几个界限。这些矩阵的适当形式导致NOF的不同实现方式,在文献中称为PNOFi(i = 1-5)。这些功能的基本功能在这里进行了概述。评估了不同PNOF的优缺点。

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