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用于水二聚体和三聚体密度泛函研究的合适高斯基组。

Proper gaussian basis sets for density functional studies of water dimers and trimers.

作者信息

Csonka Gábor I, Ruzsinszky Adrienn, Perdew John P

机构信息

Department of Inorganic Chemistry, Budapest University of Technology and Economics, H-1521 Budapest, Hungary.

出版信息

J Phys Chem B. 2005 Nov 24;109(46):21471-5. doi: 10.1021/jp055443+.

Abstract

The accuracy of the Perdew-Burke-Ernzerhof and Tao-Perdew-Staroverov-Scuseria density functionals for describing noncovalent interaction energies in small water clusters is studied by testing 11 basis sets on a reduced test set proposed by Dahlke and Truhlar (J. Phys. Chem. B 2005, 109, 15677). We have also tested variants of the Perdew-Burke-Ernzerhof functional and the Becke98 hybrid functional. While moderate basis sets give converged density functional theory results for covalent dissociation energies, this is not true for noncovalent interaction energies. Our results show that density functionals give converged interaction energies with aug-cc-pVTZ and aug-cc-pVQZ basis sets. Gradual simplification of the basis set introduces an increasing overbinding effect. The best agreement with the high-level result was obtained by the Perdew-Burke-Ernzerhof functional at the basis set limit. The converged Tao-Perdew-Staroverov-Scuseria interaction energies show a systematic underbinding effect that can be compensated by a somewhat systematic overbinding basis set effect of smaller basis sets such as 6-31+G(d,2p). The inclusion of the diffuse functions in the oxygen basis set is very important, while the inclusion of the f functions practically does not influence the results. Improvement can be obtained by adding more hydrogen p functions to the 6-31+G basis set.

摘要

通过在Dahlke和Truhlar提出的简化测试集(《物理化学杂志B》2005年,第109卷,第15677页)上测试11种基组,研究了Perdew-Burke-Ernzerhof和Tao-Perdew-Staroverov-Scuseria密度泛函在描述小水团簇中非共价相互作用能方面的准确性。我们还测试了Perdew-Burke-Ernzerhof泛函和Becke98杂化泛函的变体。虽然中等基组能给出收敛的密度泛函理论结果用于共价解离能,但对于非共价相互作用能并非如此。我们的结果表明,密度泛函使用aug-cc-pVTZ和aug-cc-pVQZ基组能给出收敛的相互作用能。基组的逐步简化会引入越来越大的过结合效应。在基组极限下,Perdew-Burke-Ernzerhof泛函与高水平结果的一致性最佳。收敛的Tao-Perdew-Staroverov-Scuseria相互作用能显示出系统性的欠结合效应,这种效应可以通过较小基组(如6-31+G(d,2p))某种程度上系统性的过结合基组效应来补偿。在氧基组中包含弥散函数非常重要,而包含f函数实际上对结果影响不大。通过在6-31+G基组中添加更多氢p函数可以得到改进。

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