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How Well Can the M06 Suite of Functionals Describe the Electron Densities of Ne, Ne6+, and Ne8+?

  • Ying Wang
  • , Xianwei Wang
  • , Donald G. Truhlar*
  • , Xiao He
  • *此作品的通讯作者
  • School of Chemistry and Molecular Engineering
  • East China Normal University
  • Center for Optics and Optoelectronics Research
  • Zhejiang University of Technology
  • Department of Chemistry
  • University of Minnesota Twin Cities

科研成果: 期刊稿件 › 文章 › 同行评审

摘要

The development of better approximations to the exact exchange-correlation functional is essential to the accuracy of density functionals. A recent study suggested that functionals with few parameters provide more accurate electron densities than recently developed many-parameter functionals for light closed-shell atomic systems. In this study, we calculated electron densities, their gradients, and Laplacians of Ne, Ne6+, and Ne8+ using 19 electronic structure methods, and we compared them to the CCSD reference results. Two basis sets, namely, aug-cc-pωCV5Z and aug-cc-pV5Z, are utilized in the calculations. We found that the choice of basis set has a significant impact on the errors and rankings of some of the selected methods. The errors of electron densities, their gradients, and Laplacians calculated with the aug-cc-pV5Z basis set are substantially reduced, especially for Minnesota density functionals, as compared to the results using the aug-cc-pωCV5Z basis set (a larger basis set utilized in earlier work (Medvedev et al. Science 2017, 355, 49-52)). The rankings of the M06 suite of functionals among the 19 methods are greatly improved with the aug-cc-pV5Z basis set. In addition, the performances of the HSE06, BMK, MN12-L, and MN12-SX functionals are also improved with the aug-cc-pV5Z basis set. The M06 suite of functionals is capable of providing accurate electron densities, gradients, and Laplacians using the aug-cc-pV5Z basis set, and thus it is suitable for a wide range of applications in chemistry and physics.

源语言英语
页(从-至)6068-6077
页数10
期刊Journal of Chemical Theory and Computation
卷13
期12
DOI
出版状态已出版 - 12 12月 2017

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