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Chemical hardness and the discontinuity of the Kohn-Sham exchange-correlation potential

机译:化学硬度和Kohn-Sham交换相关势的不连续性

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Chemical hardness, identified as the difference between the vertical first ionization potential I and the vertical electron affinity A, is analyzed in the context of the ionization theorems to derive expressions for its evaluation at different levels of approximation that arise as a direct consequence of the derivative discontinuity of the exchange-correlation potential. The quantities involved in these expressions incorporate indirectly the effects of the discontinuity, but their values may be calculated with any functional of the local density approximation, generalized gradient approximation, or optimized effective potential type, with or without derivative discontinuity, and with or without the correct asymptotic behavior. By comparison with the vertical energy difference values of I and A, which requires the calculation of the N-, (N-1)-, and (N+1)-electron systems, it is found, for a set of 14 closed shell molecules, that the difference between the eigenvalues of the highest occupied molecular orbitals of the N- and (N+1)-electron systems leads to rather accurate values, when the correct asymptotic behavior is incorporated, and that a second-order one-body perturbation approach that only requires information from the N-electron system leads to reasonable values. (c) 2007 American Institute of Physics.
机译:在电离定理的背景下分析化学硬度(确定为垂直第一电离电势I与垂直电子亲和力A之间的差异),以得出在不同近似水平下作为其导数的直接结果而进行评估的表达式交换相关电位的不连续性。这些表达式中涉及的数量间接包含了不连续性的影响,但可以使用局部密度近似,广义梯度近似或优化有效势类型的任何函数来计算它们的值,无论是否具有导数不连续性,以及是否具有正确的渐近行为。通过与需要计算N-,(N-1)-和(N + 1)电子系统的I和A的垂直能量差值进行比较,可以发现一组14个封闭壳分子,当结合了正确的渐近行为时,N和(N + 1)电子系统的最高占据分子轨道的本征值之差会导致相当准确的值,并且二阶单体仅需要来自N电子系统的信息的微扰方法可得出合理的值。 (c)2007年美国物理研究所。

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