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Zero-point fluctuation of hydrogen bond in water dimer from ab initio molecular dynamics

  • Wan Run Jiang
  • , Rui Wang
  • , Xue Guang Ren
  • , Zhi Yuan Zhang
  • , Dan Hui Li
  • , Zhi Gang Wang
  • Jilin University

Research output: Contribution to journalArticlepeer-review

1 Scopus citations

Abstract

Dynamic nature of hydrogen bond (H-bond) is central in molecular science of substance transportation, energy transfer, and phase transition in H-bonding networks diversely expressed as solution, crystal, and interfacial systems, thus attracting the state-of-the-art revealing of its phenomenological edges and sophisticated causes. However, the current understanding of the ground-state fluctuation from zero-point vibration (ZPV) lacks a firm quasi-classical base, concerning three basic dimensions as geometry, electronic structure, and interaction energy. Here, based on the ab initio molecular dynamics simulation of a ground-state water dimer, temporally separated fluctuation features in the elementary H-bond as the long-time weakening and the minor short-time strengthening are respectively assigned to two low-frequency intermolecular ZPV modes and two O-H stretching ones. Geometrically, the former modes instantaneously lengthen H-bond up to 0.2 Å whose time-averaged effect coverages to about 0.03 Å over 1-picosecond. Electronic-structure fluctuation crosses criteria' borders, dividing into partially covalent and noncovalent H-bonding established for equilibrium models, with a 370% amplitude and the district trend in interaction energy fluctuation compared with conventional dragging models using frozen monomers. Extended physical picture within the normal-mode disclosure further approaches to the dynamic nature of H-bond and better supports the upper-building explorations towards ultrafast and mode-specific manipulation.

Original languageEnglish
Article number103101
JournalChinese Physics B
Volume29
Issue number10
DOIs
StatePublished - Sep 2020

Keywords

  • ab initio molecular dynamics
  • hydrogen bond
  • normal mode
  • zero-point vibration

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