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Static polarizability and hyperpolarizability in atoms and molecules through a Cartesian-grid DFT

机译:通过笛卡尔 - 网格DFT在原子和分子中的静态极化和超极化性

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Static electric response properties of atoms and molecules are reported within the real-space Cartesian-grid implementation of pseudopotential Kohn-Sham density functional theory. A detailed systematic investigation is made for a representative set of atoms and molecules, through a number of properties like total ground-state electronic energies, permanent dipole moment (mu), static average dipole polarizability ((alpha) over bar). This is further extended to first hyperpolarizability (beta) in molecules. It employs a recently developed non-uniform grid-optimization technique, with a suitably chosen fixed initial applied field. A simple variant of the finite-field method, using a rational function fit to the dipole moment with respect to electric field, is adopted. We make use of Labello-Ferreira-Kurtz basis set, which has performed quite well in these scenarios. To assess the efficacy and feasibility, four XC functionals such as LDA, BLYP, PBE and LBVWN are chosen. The present results are compared with available literature (both theoretical and experimental) values, whenever possible. In all instances, they show excellent agreement with the respective atom-centered-grid results, very widely used in many quantum chemistry programs. This demonstrates a viable alternative toward accurate prediction of response properties of many-electron systems in Cartesian coordinate grid.
机译:原子和分子的静电电响应性质在伪软通科密度函数理论的实际空间笛卡尔 - 网格实施中报告。通过许多属性,如全地 - 态电子能量,永久偶极力矩(mu),静态偶极偶极极化((Alpha)上方的静电平均偶极极化((alpha),通过许多属性进行详细的系统研究。这进一步扩展到分子中的第一种高分子化(β)。 It employs a recently developed non-uniform grid-optimization technique, with a suitably chosen fixed initial applied field.采用使用Rational Function Fit适用于偶极矩相对于电场的有限场方法的简单变体。我们利用Labello-Ferreira-Kurtz基础集,这在这些场景中表现得很好。为了评估功效和可行性,选择四个XC功能,例如LDA,BLYP,PBE和LBVWN。将本结果与可用文献(理论和实验)值进行比较,尽可能。在所有情况下,他们与各自的原子为中心网格结果展示了很好的一致性,在许多量子化学计划中非常广泛地使用。这证明了一种可行的替代方案,旨在准确预测笛卡尔坐标网格中的许多电子系统的响应性能。

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