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Open-shell reduced density matrix functional theory

机译:开壳降密度矩阵泛函理论

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Open-shell reduced density matrix functional theory is established by investigating the domain ofnthe exact functional. For spin states that are the ground state, a particularly simple set is found tonbe the domain. It cannot be generalized to other spin states. A number of conditions satisfied bynthe exact density matrix functional is formulated and tested for approximate functionals. The exactnfunctional does not suffer from fractional spin error, which is the source of the static correlationnerror in dissociated molecules. We prove that a simple approximation (called the Buijse-Baerendsnfunctional, Müller or square root functional) has a non-positive fractional spin error. In the case ofnthe H atom the error is zero. Numerical results for a few atoms are given for approximate densitynand density matrix functionals as well as a recently developed range-separated combination of both.
机译:通过研究精确泛函的领域,建立了开壳降密度矩阵泛函理论。对于作为基态的自旋状态,在该域中找到了一个特别简单的集合。它不能推广到其他自旋状态。精确密度矩阵函数满足了许多条件,并对近似函数进行了测试。精确功能不受分数自旋误差的影响,分数自旋误差是解离分子中静态相关误差的来源。我们证明了一个简单的近似值(称为Buijse-Baerendsn泛函,Müller或平方根泛函)具有非正分数自旋误差。在氢原子的情况下,误差为零。给出了几个原子的近似密度和密度矩阵函数的数值结果,以及最近开发的两者的范围分隔组合。

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