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固体碳的价带和芯能级激发光谱的定量第一性原理计算。

Quantitative first-principles calculations of valence and core excitation spectra of solid C.

作者信息

Fossard F, Hug G, Gilmore K, Kas J J, Rehr J J, Vila F D, Shirley E L

机构信息

ONERA-CNRS, Laboratoire d'Etude des Microstructures, BP 72, 92322, Châtillon Cedex, FRANCE.

European Synchrotron Radiation Facility (ESRF), BP 220, F-38043 Grenoble, FRANCE.

出版信息

Phys Rev B. 2017 Mar;95(11). doi: 10.1103/PhysRevB.95.115112. Epub 2017 Mar 8.

Abstract

We present calculated valence and C 1s near-edge excitation spectra of solid C and experimental results measured with high-resolution electron energy-loss spectroscopy. The near-edge calculations are carried out using three different methods: solution of the Bethe-Salpeter equation (BSE) as implemented in the OCEAN suite (Obtaining Core Excitations with methods and the NIST BSE solver), the excited-electron core-hole approach (XCH), and the constrained-occupancy method using the Stockholm-Berlin core-excitation code, StoBe. The three methods give similar results and are in good agreement with experiment, though the BSE results are the most accurate. The BSE formalism is also used to carry out valence level calculations using the NIST Bethe-Salpeter Equation solver (NBSE). Theoretical results include self-energy corrections to the band gap and band widths, lifetime-damping effects, and Debye-Waller effects in the core-excitation case. A comparison of spectral features to those observed experimentally illustrates the sensitivity of certain features to computational details, such as self-energy corrections to the band structure and core-hole screening.

摘要

我们展示了固态碳的计算价态和C 1s近边激发光谱以及用高分辨率电子能量损失光谱法测量的实验结果。近边计算使用三种不同方法进行:在OCEAN套件(用方法获得核心激发和NIST BSE求解器)中实现的Bethe-Salpeter方程(BSE)求解、激发电子芯空穴方法(XCH)以及使用斯德哥尔摩-柏林核心激发代码StoBe的约束占据方法。这三种方法给出了相似的结果,并且与实验结果吻合良好,不过BSE结果最为精确。BSE形式体系还用于使用NIST Bethe-Salpeter方程求解器(NBSE)进行价态计算。理论结果包括对带隙和带宽的自能修正、寿命阻尼效应以及核心激发情况下的德拜-瓦勒效应。将光谱特征与实验观察到的特征进行比较,说明了某些特征对计算细节的敏感性,例如对能带结构的自能修正和芯空穴屏蔽。

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