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一种用于平面波密度泛函理论的隐式电解质模型,具有非线性响应和非局部空穴定义。

An implicit electrolyte model for plane wave density functional theory exhibiting nonlinear response and a nonlocal cavity definition.

作者信息

Islam S M Rezwanul, Khezeli Foroogh, Ringe Stefan, Plaisance Craig

机构信息

Department of Chemical Engineering, Louisiana State University, Baton Rouge, Louisiana 70803, USA.

Department of Chemistry, Korea University, Seoul 02841, Republic of Korea.

出版信息

J Chem Phys. 2023 Dec 21;159(23). doi: 10.1063/5.0176308.

Abstract

We have developed and implemented an implicit electrolyte model in the Vienna Ab initio Simulation Package (VASP) that includes nonlinear dielectric and ionic responses as well as a nonlocal definition of the cavities defining the spatial regions where these responses can occur. The implementation into the existing VASPsol code is numerically efficient and exhibits robust convergence, requiring computational effort only slightly higher than the original linear polarizable continuum model. The nonlinear + nonlocal model is able to reproduce the characteristic "double hump" shape observed experimentally for the differential capacitance of an electrified metal interface while preventing "leakage" of the electrolyte into regions of space too small to contain a single water molecule or solvated ion. The model also gives a reasonable prediction of molecular solvation free energies as well as the self-ionization free energy of water and the absolute electron chemical potential of the standard hydrogen electrode. All of this, combined with the additional ability to run constant potential density functional theory calculations, should enable the routine computation of activation barriers for electrocatalytic processes.

摘要

我们已经在维也纳从头算模拟包(VASP)中开发并实现了一种隐式电解质模型,该模型包括非线性介电和离子响应,以及对定义这些响应可能发生的空间区域的空穴的非局部定义。将其实现到现有的VASPsol代码中在数值上是高效的,并且具有稳健的收敛性,所需的计算量仅略高于原始的线性可极化连续介质模型。非线性+非局部模型能够重现带电金属界面微分电容实验中观察到的特征“双峰”形状,同时防止电解质“泄漏”到空间中太小而无法容纳单个水分子或溶剂化离子的区域。该模型还对分子溶剂化自由能、水的自电离自由能以及标准氢电极的绝对电子化学势给出了合理的预测。所有这些,再加上运行恒电位密度泛函理论计算的额外能力,应该能够实现电催化过程活化能垒的常规计算。

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