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Structures and aromaticities of complexes (1,3,5-C3P3H3)M and (1,3,5-C3P3H3)2M (M=Ti, V, Cr)

  • Yu Ning Liu
  • , Zi Zhong Liu*
  • , Wei Qi Li
  • , Dong Sheng Liu
  • , Xiang Wei Ge
  • *Corresponding author for this work

Research output: Contribution to journalArticlepeer-review

Abstract

The equilibrium geometries, binding energies and aromaticities of (1,3,5-C3P3H3)M and (1,3,5-C3P3H3)2M (M=Ti, V, Cr) were calculated by density function theory. The results indicate that the groundstates of (1,3,5-C3P3H3)M and (1,3,5-C3P3H3)2M have C3v and D3h symmetries, respectively. The maininteractions between the ligands and metal are covalent interactions featuring three types of interactionsrepresented as σ, π and δ between the ligands and the metal. The dissociation method of the ligands andthe metal in sandwich V complexes is different from that of Ti and Cr complexes, i.e., the former consistsof two steps and the latter consists of one step. The first dissociation energy of (1,3,5-C3P3H3)2Cr is thelargest and so it is the most stable one. These complexes have central, inner and outer aromaticities andthe central-aromaticities of the complexes are stronger than that of (1,3,5-C3P3H3). The contributions ofaromaticities is dominated by π bonds and the lone pair electronics of the metal atom. Theinner-aromaticities of the complexes increase in the following order: Ti, V, Cr, and they are evidently stronger than the outer-aromaticities. Compared with (1,3,5-C3P3H3)Ti (C3v, 1A1) the distortion of the ligandsfor the high spin multiplicity of half-sandwich (1,3,5-C3P3H3)Ti (C3, 5A1) is larger and more stable. Thecentral and inner aromaticities in the C plane of the high spin multiplicity half-sandwich (1,3,5-C3P3H3)Ti(C3, 5A1) are stronger than that of (1,3,5-C3P3H3)Ti (C3v, 1A1), but the central aromaticity in the P plane isweaker.

Original languageEnglish
Pages (from-to)2282-2290
Number of pages9
JournalWuli Huaxue Xuebao/ Acta Physico - Chimica Sinica
Volume27
Issue number10
StatePublished - 2011

Keywords

  • Aromaticity
  • Density functional theory
  • Sandwich complex
  • Structure

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