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Cumulant 2-matrix of the high-density electron gas and the density matrix functional theory

机译:高密度电子气的累积量2-矩阵与密度矩阵泛函理论

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摘要

The cumulant 2-matrix x is that partof the two-body reduced density matrix gamma_2,which cannot be reduced to products of the one-body reduced density matrix (1-matrix) gamma.This irreducible part x is calculated perturbatively for the high-density electron gas (EG) in its ground state,such that the pair densities and the interaction energy are correctly reproduced in their high-density limits,which are exactly known and summarized here.From the thus available cumulant 2-matrix the pair density in momentum space can be derived and used for a fluctuation analysis and compared with the analog analysis in position space,where it is concluded that "correlation suppresses fluctuatios".The perturbatively available cumulant 2-matrix x can be used also for the high-density electron gas to start the iterative solution of te Yasuda integral equation of density matrix functional theory (DMFT),which is a nonlinear functional relation between the cumulant 2-matrix x and the 1-matrix gamma recently derived fromthe contracted schrodinger equation approach:x~gamma[gamma].From the perturbatively determined x one can find another functional x[gamma] as an alternative approximation for a DMFT.
机译:累积量2矩阵x是两体简化密度矩阵gamma_2的一部分,不能还原为一体简化密度矩阵(1-矩阵)γ的乘积。对于高阶矩阵,该不可约部分x是微扰计算的。密度的电子气(EG)处于基态,从而在高密度极限内正确地重现了对密度和相互作用能。可以导出动量空间并将其用于波动分析,并与位置空间中的模拟分析进行比较,得出的结论是“相关性抑制了波动”。微扰可用的累积量2-矩阵x也可以用于高密度电子气体开始密度矩阵泛函理论(DMFT)的te Yasuda积分方程的迭代解,这是最近累积量2-矩阵x和1-矩阵γ之间的非线性函数关系从收缩的薛定inger方程方法推导:xγ。从扰动确定的x可以找到另一个函数xγ作为DMFT的替代近似。

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