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A new parameter-free correlation functional based on an average atomic reduced density gradient analysis

机译:基于平均原子缩减密度梯度分析的新型无参数相关函数

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A new parameter-free correlation functional based on the local Ragot-Cortona approach [J. Chem. Phys. 121, 7671 (2004)] is presented. This functional rests on a single ansatz for the gradient correction enhancement factor: it is assumed to be given by a simple analytic expression satisfying some exact conditions and containing two coefficients. These coefficients are determined without implementing the functional and without using a fitting procedure to experimental data. Their values are determined by requiring that the functional gives a correct average reduced density gradient for atoms, which, to some extent, can be considered an intrinsic atomic property. The correlation functional is then coupled with the Perdew-Burke-Erzernhof (PBE) exchange and compared with the original PBE approach as well as with some other pure density or hybrid approaches. Standard tests for atomic and molecular systems show that our new functional significantly improves on PBE, showing very interesting properties. (c) 2008 American Institute of Physics.
机译:基于局部Ragot-Cortona方法的新的无参数相关函数[J.化学物理121,7671(2004)]。此函数依赖于梯度校正增强因子的单个ansatz:假定由满足某些精确条件并包含两个系数的简单解析表达式给出。确定这些系数时无需实现功能,也无需使用适合实验数据的拟合程序。它们的值是通过要求官能团为原子给出正确的平均降低的密度梯度来确定的,在某种程度上可以将其视为固有的原子特性。然后将相关函数与Perdew-Burke-Erzernhof(PBE)交换耦合,并与原始PBE方法以及某些其他纯密度或混合方法进行比较。原子和分子系统的标准测试表明,我们的新功能在PBE上有显着改进,显示出非常有趣的特性。 (c)2008年美国物理研究所。

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