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用哈特里-福克理论、莫勒-普莱斯微扰理论和密度泛函理论计算的硅烷二聚体的分子间势。

Intermolecular potentials of the silane dimer calculated with Hartree-Fock theory, Møller-Plesset perturbation theory, and density functional theory.

作者信息

Pai Ching-Cheng, Li Arvin Huang-Te, Chao Sheng D

机构信息

Institute of Applied Mechanics, National Taiwan University, Taipei 106, Taiwan ROC.

出版信息

J Phys Chem A. 2007 Nov 22;111(46):11922-9. doi: 10.1021/jp0752973. Epub 2007 Oct 27.

Abstract

We have calculated the intermolecular interaction potentials of the silane dimer at the D3d conformation using the Hartree-Fock (HF) self-consistent theory, the correlation-corrected second-order Møller-Plesset (MP2) perturbation theory, and the density functional theory (DFT) with 108 functionals chosen from the combinations of 9 exchange and 12 correlation functionals. Single-point coupled cluster [CCSD(T)] calculations have also been carried out to calibrate the correlation effect. The HF calculations yield unbound potentials largely because of the exchange-repulsion interaction. In the MP2 calculations, the basis set effects on the repulsion exponent, the equilibrium bond length, the binding energy, and the asymptotic behavior of the calculated intermolecular potentials have been thoroughly studied. We have employed basis sets from the Slater type orbitals fitted with Gaussian functions (STO-nG, n = 3 approximately 6), Pople's medium size basis sets [up to 6-311++G(3df,3pd)], to Dunning's correlation consistent basis sets (cc-pVXZ and aug-cc-pVXZ, X = D, T, Q). With increasing basis size, the repulsion exponent and the equilibrium bond length converge at the 6-31G** basis set and the 6-311++G(3d,3p) basis set, respectively, while a large basis set (aug-cc-pVTZ) is required to converge the binding energy at a chemical accuracy ( approximately 0.05 kcal/mol). Up to the largest basis set used, the asymptotic dispersion coefficient has not converged to the expected C6 value from molecular polarizability calculations. We attribute the slow convergence partly to the inefficacy of using the MP2 calculations with Gaussian type functions to model the asymptotic behavior. Both the basis set superposition error (BSSE) corrected and uncorrected results are presented to emphasize the importance of including such corrections. Only the BSSE corrected results systematically converge to the expected potential curve with increasing basis size. The DFT calculations generate a wide range of interaction patterns, from purely unbound to strongly bound, underestimating or overestimating the binding energy. The binding energies calculated using the OPTXHCTH147, PBEVP86, PBEP86, PW91TPSS, PW91PBE, and PW91PW91 functionals and the equilibrium bond lengths calculated using the MPWHCTH93, TPSSHCTH, PBEVP86, PBEP86, PW91TPSS, PW91PBE, and PW91PW91 functionals are close to the MP2 results using the 6-311++G(3df,3pd) basis set. A correlation between the calculated DFT potentials and the exchange and correlation enhancement factors at the low-density region has been elucidated. The asymptotic behaviors of the DFT potentials are also analyzed.

摘要

我们使用哈特里-福克(HF)自洽理论、经相关校正的二阶莫勒-普莱塞特(MP2)微扰理论以及密度泛函理论(DFT),从9种交换泛函和12种相关泛函的组合中选取108种泛函,计算了处于D3d构象的硅烷二聚体的分子间相互作用势。还进行了单点耦合簇[CCSD(T)]计算以校准相关效应。HF计算得出的是未束缚势,这主要是由于交换排斥相互作用。在MP2计算中,已对基组对排斥指数、平衡键长、结合能以及所计算分子间势的渐近行为的影响进行了深入研究。我们采用了从拟合高斯函数的斯莱特型轨道(STO - nG,n = 3至6)、波普尔的中等大小基组[直至6 - 311++G(3df,3pd)]到邓宁的相关一致基组(cc - pVXZ和aug - cc - pVXZ,X = D、T、Q)。随着基组大小的增加,排斥指数和平衡键长分别在6 - 31G**基组和6 - 311++G(3d,3p)基组收敛,而需要一个大基组(aug - cc - VTZ)才能使结合能在化学精度(约0.05 kcal/mol)下收敛。直至所使用的最大基组,渐近色散系数尚未收敛到分子极化率计算所预期的C6值。我们将这种缓慢收敛部分归因于使用具有高斯型函数的MP2计算来模拟渐近行为的无效性。给出了基组叠加误差(BSSE)校正和未校正的结果,以强调包含此类校正的重要性。只有经BSSE校正的结果随着基组大小的增加系统地收敛到预期的势曲线。DFT计算产生了广泛的相互作用模式,从完全未束缚到强束缚,结合能有低估或高估的情况。使用OPTXHCTH147、PBEVP86、PBEP86、PW91TPSS、PW91PBE和PW91PW91泛函计算的结合能以及使用MPWHCTH93、TPSSHCTH、PBEVP86、PBEP86、PW91TPSS、PW91PBE和PW91PW91泛函计算的平衡键长与使用6 - 311++G(3df,3pd)基组的MP2结果相近。已阐明了在低密度区域计算的DFT势与交换和相关增强因子之间的相关性。还分析了DFT势的渐近行为。

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