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一种用于基于旋量的相对论精确双分量计算的新计算框架,该计算使用收缩基函数。

A new computational framework for spinor-based relativistic exact two-component calculations using contracted basis functions.

作者信息

Zhang Chaoqun, Peterson Kirk A, Dyall Kenneth G, Cheng Lan

机构信息

Department of Chemistry, The Johns Hopkins University, Baltimore, Maryland 21218, USA.

Department of Chemistry, Washington State University, Pullman, Washington 99164, USA.

出版信息

J Chem Phys. 2024 Aug 7;161(5). doi: 10.1063/5.0217762.

Abstract

A new computational framework for spinor-based relativistic exact two-component (X2C) calculations is developed using contracted basis sets with a spin-orbit contraction scheme. Generally contracted, j-adapted basis sets of p-block elements using primitive functions in the correlation-consistent basis sets are constructed for the X2C Hamiltonian with atomic mean-field spin-orbit integrals (the X2CAMF scheme). The contraction coefficients are taken from atomic X2CAMF Hartree-Fock spinors, thereby following the simple concept of a linear combination of atomic orbitals. Benchmark calculations of spin-orbit splittings, equilibrium bond lengths, and harmonic vibrational frequencies demonstrate the accuracy and efficacy of the j-adapted spin-orbit contraction scheme.

摘要

利用具有自旋轨道收缩方案的收缩基组,开发了一种用于基于旋量的相对论精确双分量(X2C)计算的新计算框架。对于具有原子平均场自旋轨道积分的X2C哈密顿量(X2CAMF方案),使用相关一致基组中的基函数构建了p区元素的一般收缩、j适配基组。收缩系数取自原子X2CAMF哈特里-福克旋量,从而遵循原子轨道线性组合的简单概念。自旋轨道分裂、平衡键长和谐波振动频率的基准计算证明了j适配自旋轨道收缩方案的准确性和有效性。

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