Abstract

Cross-sections and thermally averaged rate coefficients for vibration (de-)excitation of a water molecule by electron impact are computed; one and two quanta excitations are considered for all three normal modes. The calculations use a theoretical approach that combines the normal mode approximation for vibrational states of water, a vibrational frame transformation employed to evaluate the scattering matrix for vibrational transitions and the UK molecular R-matrix code. The interval of applicability of the rate coefficients is from 10 to 10,000 K. A comprehensive set of calculations is performed to assess uncertainty of the obtained data. The results should help in modelling non-LTE spectra of water in various astrophysical environments.

Highlights

  • The water molecule is fundamental in a variety of research fields, such as biochemistry, meteorology and astrophysics

  • Collisions between free electrons and water molecules play an important role in molecular environments as diverse as biological systems, cometary atmospheres and stellar envelopes

  • The theoretical approach employed in this study is presented in detail in refs. [14,15,16,17]

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Summary

Introduction

The water molecule is fundamental in a variety of research fields, such as biochemistry, meteorology and astrophysics. Because experiments can hardly distinguish between the two stretching excitations (symmetric and asymmetric) of water, vibrational measurements usually provide cross-sections for bending excitation (010) and for the sum of the two stretching excitations (100) and (001) (in normal mode notations) From their compilation of literature data, Song et al [2]. In all previous works for electron collisions with water, vibrational cross-sections were computed for one-quantum transitions only and without considering specific initial and final rotational states. It should be noted, in this context, that Stoecklin and co-workers have recently performed rovibrational state-to-state close-coupling calculations for the quenching of the bending mode (010) of water by (spherical) H2 [12] and helium atoms [13].

Theoretical Approach
Ab Initio Calculations
Cross-Sections for Vibrational Excitation
Results
Rate Coefficients
Assessment of Uncertainties
Conclusions

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