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高效模拟近边 X 射线吸收精细结构(NEXAFS)在密度泛函理论中的应用:核心层约束方法的比较。

Efficient simulation of near-edge x-ray absorption fine structure (NEXAFS) in density-functional theory: Comparison of core-level constraining approaches.

机构信息

Chair for Theoretical Chemistry and Catalysis Research Center, Technische Universität München, Lichtenbergstr. 4, D-85748 Garching, Germany.

出版信息

J Chem Phys. 2019 Feb 21;150(7):074104. doi: 10.1063/1.5083618.

DOI:10.1063/1.5083618
PMID:30795654
Abstract

Widely employed Near-Edge X-Ray Absorption Fine Structure (NEXAFS) spectroscopy probes a system by excitation of core electrons to unoccupied states. A variety of different methodologies are available to simulate corresponding spectra from first-principles. Core-level occupation constraints within ground-state Density-Functional Theory represent a numerically most efficient means to this end that provides access to large systems, examples being surface adsorption, proteins, polymers, liquids, and buried, condensed phase interfaces (e.g., solid-liquid and solid-solid). Here, we systematically investigate the performance of different realizations of this approximate approach through the simulation of K-edge NEXAFS-spectra of a set of carbon and nitrogen-containing organic molecules. Variational collapse to the ground state and oscillatory convergence are the major complications of these approximate computational protocols. We present a modified version of the maximum-overlap method to achieve a self-consistent inclusion of electrons in virtual states for systems where convergence is hampered due to degeneracies. Our results demonstrate that reliable spectra allowing for a semi-quantitative analysis of experimental data are already obtained at the semi-local level of density functionals and with standard numeric atomic orbital basis sets.

摘要

广泛应用的近边 X 射线吸收精细结构(NEXAFS)光谱学通过激发芯电子到非占据态来探测一个系统。有多种不同的方法可用于从第一性原理模拟相应的光谱。在基态密度泛函理论中,芯层占据约束代表了实现这一目标的最有效的数值方法,它可以访问大系统,例如表面吸附、蛋白质、聚合物、液体和埋藏的凝聚相界面(例如固-液和固-固)。在这里,我们通过模拟一组含碳和氮的有机分子的 K 边 NEXAFS 光谱,系统地研究了这种近似方法的不同实现方式的性能。变分塌缩到基态和振荡收敛是这些近似计算方案的主要复杂因素。我们提出了一种改进的最大重叠方法,以实现由于简并而导致收敛困难的系统中虚拟态中电子的自洽包含。我们的结果表明,在密度泛函的半局部水平和标准的数值原子轨道基组上,已经可以获得可靠的光谱,从而可以对半定量分析实验数据。

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