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首页> 外文期刊>The Journal of Chemical Physics >Closed-form expression relating the second-order component of the density functional theory correlation energy to its functional derivative
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Closed-form expression relating the second-order component of the density functional theory correlation energy to its functional derivative

机译:将密度泛函理论相关能量的二阶分量与其泛函联系起来的闭式表达式

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摘要

For helping to improve approximations to the density-functional exchange-correlation energy, E-xc[n], and its functional derivative, the difference between the second-order component of the correlation energy, E-c((2))[n], and the integral integral drv(c)((2))([n];r)n(r), involving its functional derivative, v(c)((2))([n];r), is given in terms of only the occupied Kohn-Sham orbitals and the exchange potential. The quantity 2E(c)((2))[n] is especially significant because it is the initial slope in the adiabatic connection formula for E-xc[n]. The analytic expression for 2E(c)((2))[n] -integral drv(c)((2))([n];r)n(r) is obtained for any spherically symmetric two-electron test density. Numerical examples are presented. (C) 1998 American Institute of Physics. [S0021-9606(98)02135-7]. [References: 42]
机译:为了帮助改善密度函数交换相关能量E-xc [n]及其函数导数的近似值,相关能量的二阶分量Ec((2))[n]之间的差,积分积分drv(c)((2))([n]; r)n(r)包含其函数导数v(c)((2))([n]; r)只是占据了科恩-沙姆(Kohn-Sham)轨道和交换潜力的条件。数量2E(c)((2))[n]特别重要,因为它是E-xc [n]绝热连接公式中的初始斜率。对于任何球对称的双电子测试密度,都可以获得2E(c)((2))[n]-积分drv(c)((2))([n]; r)n(r)的解析表达式。给出了数值示例。 (C)1998美国物理研究所。 [S0021-9606(98)02135-7]。 [参考:42]

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