期刊文献+

用RI-MP2、RIJCOSX-MP2方法计算分子间相互作用能

The Calculations of Intermolecular Interaction Energy Using the RI-MP2 and RIJCOSX-MP2 Methods
下载PDF
导出
摘要 研究RI-MP2、RIJCOSX-MP2 2种快速MP2方法用于分子间相互作用能计算时的大小一致性和基函数重叠误差(BSSE)的均衡校正问题。选择H2O…H2O、CH4…CH4、CH4…C6H6、C6H6…C6H6和Guanine…Cytosine 5个典型体系,在Def2-TZVPPD基函数水平下进行计算,结果表明这两种快速MP2方法满足大小一致性,CP(Counter Poise,method)均衡校正法进行BSSE校正时,与传统MP2相比较,RI-MP2最大相对误差仅有0.6%,RIJCOSX-MP2达10.3%。说明RI-MP2方法的BSSE可以用CP方法校正,RIJCOSX-MP2用CP校正BSSE应慎重。 It was investigated that the size consistency and basis set superposition error(BSSE) are corrected by the two fast methods containing RI-MP2 and RIJCOSX-MP2 with the calculation of the intermolereular interaction energy. Five typical systems including HE O… H2O, CH4… CH4, CH4… C6H6, C6H6… C6H6 and Guanine… Cytosine were calculated based on the level of Def2-TZVPPD. The results show that the two fast MP2 methods were content with the size consistency. The biggest relative error of RI-MP2 was only 0. 6 % and the biggest relative error of RIJ- COSX-MP2 was 10. 3 % when the BSSE was corrected by CP method. Comparing with the traditional MP2,it is indicated that the BBSE of RI-MP2 could be corrected by CP method, however,it should be prudent that correct the BSSE of RIJCOSX-MP2 bv CP method.
作者 王畅 王一波
出处 《贵州科学》 2015年第6期9-13,共5页 Guizhou Science
关键词 MP2 RI-MP2 RIJCOSXMP2 大小一致性 基函数重叠误差 MP2, RI-MP2, RIJCOSX-MP2, size consistency, basis set superposition error
  • 相关文献

参考文献12

  • 1Boys SF, Bernardi F, 1970. The calculation of small molecular interactions by the differences of separate total energies, some proeedures with redueed error[ J]. Molecular. Physics, 19:553-566.
  • 2Dabkowska I, Jurecka P, Hobza P,2005. On geometries of stack ed and H-bonded nucleic acid base pairsdetermined at va- rious DFT, MP2, and CCSD (T) levelsup to the CCSD (T)/complete basis set limit level[ J ]. Chemical. Physics, 122 : 204322.
  • 3Feyereisen M, Fitzgerald G, Komornicki, 1993. Use of approxima te integral in ab initio theory. An application in MP2 energy calculations [ J ]. A. Chemical. Physics. Letters, 208 : 359-363.
  • 4Head-Gordon M, Pople JA, Frisch M, 1988. MP2 Energy evalua- tion by direct methods [ J ]. Journal of Chemical Physics Letters, 153:503.
  • 5Gremme S,2003. Improved second-order Mller-plesset perturbati on theory by separate sealing of parallel-and antiparallel- spin pair correlation energies [ J ]. Journal of Chemical Phy sics, 118:9095-9102.
  • 6Klopper W, Kutzelnigg, 1990. MP2-R12 calculations on the rela- tive stability of carbocations [ J ]. Journal of Chemical Phys- ics ,94(14) :5635-5630.
  • 7Klopper W, Samson CCM, 2002. Explicitly correlated second- order Mller-Plesset methods with auxiliary basis sets [ J ]. Journal of Chemical Physics, 116: 6397.
  • 8Kossmann S, Neese F, 2010. Efficient structure optimization with second-Order many-body perturbation theory:the Rijcosx- mp2 method [ J ]. Journal of Chemical Theory and Computa- tion, 6 : 2325-2338.
  • 9Manby F R, 2003. Density fitting in second-order linear-rl2 Mller-plesset perturbation theory[J]. Journal of Chemi cal Physics, 119:4607.
  • 10Neese F, Schwab T, Kossmann S, Schirmer B et al. , 2009. Asses sment of orbital optimized, spin-component scaled second order many body perturbation theory for thermochem-istry and kinetics [ J ]. Journal of Chemical Theory and Computa- tion, 5 : 3060-3070.

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部