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首页> 外文期刊>The journal of physical chemistry, A. Molecules, spectroscopy, kinetics, environment, & general theory >Calculation of electron detachment energies for water cluster anions: An appraisal of electronic structure methods, with application to (H2O)(20)over-bar and (H2O)(24)over-bar
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Calculation of electron detachment energies for water cluster anions: An appraisal of electronic structure methods, with application to (H2O)(20)over-bar and (H2O)(24)over-bar

机译:水团簇阴离子的电子离解能的计算:电子结构方法的评估,并应用于(H2O)(20)上线和(H2O)(24)上线

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We present benchmark calculations of vertical electron detachment energies (VDEs) for various conformers of (H2O)(n)(-), using both wave function and density functional methods, in sequences of increasingly diffuse Gaussian basis sets. For small clusters (n <= 6), a systematic examination of VDE convergence reveals that it is possible to converge this quantity to within similar to 0.01 eV of the complete-basis limit, using a highly diffuse but otherwise economical Pople-style basis set of double-zeta quality, with 28 atom-centered basis functions per water molecule. Floating-center basis functions can be useful but are not required to obtain accurate VDEs. Second-order M circle divide ller-Plesset perturbation (MP2) theory suffices to obtain VDEs that are within 0.05 eV of the results from both experiment and coupled-cluster theory, and which always err toward underbinding the extra electron. In contrast to these consistent predictions, VDEs calculated using density functional theory (DFT) vary widely, according to the fraction of Hartree-Fock exchange in a given functional. Common functionals such as BLYP and B3LYP overestimate the VDE by 0.2-0.5 eV, whereas a variant of Becke's "half and half" functional is much closer to coupled-cluster predictions. Exploratory calculations for (H2O)(20)(-) and (H2O)(24)(-) cast considerable doubt on earlier calculations that were used to assign the pho toelectron spectra of these species to particular cluster isorners.
机译:我们使用波动函数和密度泛函方法,以逐渐扩散的高斯基集的顺序,给出了(H2O)(n)(-)各种构象异构体的垂直电子脱离能(VDE)的基准计算。对于小型集群(n <= 6),对VDE收敛的系统检查表明,可以使用高度分散但经济的Pople风格基集将这个数量收敛到近似于完整基础极限的0.01 eV。双Zeta质量,每个水分子具有28个以原子为中心的基函数。浮动中心基函数可能很有用,但不是获得准确的VDE所必需的。二阶M圆划分ller-Plesset摄动(MP2)理论足以获得VDE,该VDE在实验和耦合簇理论两者的结果的0.05 eV之内,并且总是会错误地束缚多余的电子。与这些一致的预测相反,根据给定功能中Hartree-Fock交换的比例,使用密度泛函理论(DFT)计算的VDE差异很大。诸如BLYP和B3LYP之类的常用功能将VDE高估了0.2-0.5 eV,而Becke的“一半和一半”功能的变体更接近耦合群集的预测。对(H2O)(20)(-)和(H2O)(24)(-)的探索性计算对用于将这些物种的光电子能谱分配给特定簇同位素的早期计算产生了很大的疑问。

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