为三价和四价锕系元素(An = Pa-Lr )优化的规范守恒型 5f-in-core 伪势和高斯基集

Jian-Biao , Liu, Jun-Bo , Lu, Yang-Yang , Zhang, Jun, Li
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引用次数: 0

摘要

相对论伪势和基集是镧系元素和锕系元素重元素建模的主要工具。守恒规范的 Goedecker、Teter 和 Hutter(GTH)伪势因其可移植性和准确性,在镧系元素和锕系元素化合物及凝聚态系统建模中具有优势。在这项工作中,我们为最常见的三价和四价锕系元素(An(III)、An(IV);An = Pa-Lr)开发了一套具有标量相对论效应的基准良好的 GTH 型 5f-in-core 伪势,以及相关的高斯基集。5f-in-core GTH 伪势是通过将 An(III) 的 5f 子配置 5fn 开壳和 An(IV) 的 5fn-1 开壳(n = 2-14)置于核价分离的原子核中而构建的。从锕系元素的化学键特征出发,进一步分析了三价和四价锕系元素的 5f-in-core GTH 伪势的不同性能。5f-in-core GTH 伪势的形式主义规避了 5fx 开放价壳带来的计算困难。优化的 5f-in-core GTH 伪势和高斯基集可用于加速结构复杂的锕系元素化合物和凝聚相锕系元素体系的高成本第一性原理建模。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Norm-conserving 5f-in-core Pseudopotentials and Gaussian Basis Sets Optimized for Tri- and Tetra-Valent Actinides (An = Pa-Lr)
Relativistic pseudopotentials and basis sets are the workhorse for modeling heavy elements of lanthanides and actinides. The norm-conserving Goedecker, Teter, and Hutter (GTH) pseudopotential is advantageous for modeling lanthanides and actinides compounds and condensed systems because of its transferability and accuracy. In this work, we develop a set of well-benchmarked GTH-type 5f-in-core pseudopotentials with scalar-relativistic effects, together with associated Gaussian basis sets for the most commonly encountered trivalent and tetravalent actinides (An(III), An(IV); An = Pa-Lr). The 5f-in-core GTH pseudopotentials are constructed by placing 5f-subconfiguration 5fn open shells of An(III) and 5fn-1 of An(IV) (n = 2-14) into the atomic core in the core-valence separation. The different performances of 5f-in-core GTH pseudopotentials for trivalent and tetravalent actinides are further analyzed from the chemical bonding features of actinides. The formalism of 5f-in-core GTH pseudopotentials circumvent the computational difficulty arising from 5fx open valence shell. The optimized 5f-in-core GTH PPs and Gaussian basis sets can be used to accelerate the costly first-principles modeling of structure-complicated actinide compounds and condensed-phase actinide systems.
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