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对应轨道来源于过渡金属氧化物电子转移计算的周期性布洛赫态。

Corresponding Orbitals Derived from Periodic Bloch States for Electron Transfer Calculations of Transition Metal Oxides.

出版信息

J Chem Theory Comput. 2018 Aug 14;14(8):4416-4426. doi: 10.1021/acs.jctc.7b01180. Epub 2018 Jul 5.

Abstract

An approach for modeling electron transfer in solids and at surfaces of iron-(oxyhydr)oxides and other redox active solids has been developed for electronic structure methods (i.e., plane-wave density functional theory) capable of performing calculations with periodic cells and large system sizes efficiently while at the same time being accurate enough to be used in the estimation of the electron-transfer coupling matrix element, V , and the electron transfer transmission factor, κ. This method is an extension of the valence bond theory electron transfer method for molecules and clusters implemented by Dupuis and others and used extensively by Rosso and co-workers in which scaled corresponding orbitals derived from the Bloch states are used to calculate the off-diagonal matrix elements H and S . A key development of the present work is the formulation of algorithms to improve the accuracy of the integration of the exact exchange integral in periodic boundary conditions. This method is demonstrated on model systems for electron small polaron transfer in iron-(oxyhydr)oxides, including bare Fe-Fe ions, and in [Fe(OH) (OH))] chains representing the common edge-sharing Fe octahedral motif in these materials.

摘要

已经为能够有效处理周期性单元和大系统尺寸的电子结构方法(例如平面波密度泛函理论)开发了一种用于铁(氧)氢氧化物和其他氧化还原活性固体中电子转移建模的方法,同时该方法足够准确,可以用于估计电子转移耦合矩阵元 V 和电子转移传输因子 κ。该方法是 Dupuis 等人提出的用于分子和团簇的价键理论电子转移方法的扩展,Rosso 及其同事广泛使用了该方法,其中使用了从布洛赫态导出的缩放对应轨道来计算非对角矩阵元 H 和 S。本工作的一个关键进展是制定算法来提高在周期性边界条件下精确交换积分积分的准确性。该方法在铁(氧)氢氧化物中电子小极化子转移的模型系统上进行了演示,包括裸露的 Fe-Fe 离子,以及代表这些材料中常见的共边共享 Fe 八面体基元的 [Fe(OH)(OH))] 链。

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