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采用占据矩阵控制的钚氢化物的密度泛函理论+研究

DFT + Study of Plutonium Hydrides with Occupation Matrix Control.

作者信息

Xie Liuhua, Ye Xiaoqiu, Qiu Ruizhi

机构信息

Institute of Materials, China Academy of Engineering Physics, Mianyang 621907, Sichuan, China.

出版信息

Inorg Chem. 2024 Nov 18;63(46):21885-21897. doi: 10.1021/acs.inorgchem.4c02823. Epub 2024 Nov 4.

DOI:10.1021/acs.inorgchem.4c02823
PMID:39492636
Abstract

The magnetic order of plutonium hydrides (PuH) has long been a subject of controversy, both experimentally and theoretically. The magnetic, structural, electronic, and thermodynamic properties of PuH are investigated using Hubbard-corrected density functional theory (DFT + ), with derived from linear response calculations. To address the issue of electronic metastable states within DFT + , we employ an occupation matrix control method as well as allowing 5f orbitals to break the structural symmetry. This advanced computational approach establishes that the ground-state magnetic order for PuH is antiferromagnetic and that for PuH is ferromagnetic, consistent with Faraday and nuclear magnetic resonance experiments. Using the conventional hydrogen-vacancy model for PuH, the hydrogen-content-induced magnetic transition and anomalous variation of the magnetic moment are successfully reproduced. In particular, the calculated transition point of matches the experimental findings. Furthermore, the electronic configuration of the Pu atom in PuH is determined to be 5f, which is consistent with observations from X-ray photoemission spectroscopy. Our calculated values for enthalpy of formation, heat capacity, and entropy are in good agreement with experimental data, thereby validating the robustness of our theoretical framework.

摘要

氢化钚(PuH)的磁有序长期以来在实验和理论上都是一个有争议的话题。使用哈伯德修正密度泛函理论(DFT + )研究了PuH的磁、结构、电子和热力学性质,其中 是通过线性响应计算得出的。为了解决DFT + 中的电子亚稳态问题,我们采用了占据矩阵控制方法,并允许5f轨道打破结构对称性。这种先进的计算方法确定了PuH的基态磁有序是反铁磁性的,而PuH的是铁磁性的,这与法拉第和核磁共振实验一致。使用传统的PuH氢空位模型,成功再现了氢含量引起的磁转变和磁矩的异常变化。特别是,计算出的 的转变点与实验结果相符。此外,确定PuH中Pu原子的电子构型为5f,这与X射线光电子能谱的观察结果一致。我们计算的生成焓、热容和熵值与实验数据吻合良好,从而验证了我们理论框架的稳健性。

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