Paper
3 March 1997 Resonance functions of the pressure broadening and shifting theory for exact trajectories
Alexander D. Bykov, N. N. Lavrentieva, Leonid N. Sinitsa
Author Affiliations +
Proceedings Volume 3090, 12th Symposium and School on High-Resolution Molecular Spectroscopy; (1997) https://doi.org/10.1117/12.267791
Event: 12th Symposium and School on High Resolution Molecular Spectroscopy, 1996, St. Petersburg, Russian Federation
Abstract
This paper is a continuation of our previous study of actual trajectories in calculation of a first-order term of an interruption function determining a shift of rovibrational lines in the short-wave region. The method based on exact solutions of classical equations of motion is used for calculation of resonance functions of the anisotropic part of the potential which determines second-order terms of the interruption function. Our investigations show that an account of the trajectory bending does not change the basic relations of the collision theory but requires redefining of the resonance function. The universal function of two arguments independent on the potential parameters and initial conditions of collision have been obtained. New resonance functions exhibit 'universality' since they depend on reduced interaction parameters. The approximation of the straight-line trajectories allowing us to obtain the same expressions as obtained by Leavitt is presented in the paper. Approximate calculations of resonance functions for the H2O-H2O and H2O-SO2 colliding particles have been made.
© (1997) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Alexander D. Bykov, N. N. Lavrentieva, and Leonid N. Sinitsa "Resonance functions of the pressure broadening and shifting theory for exact trajectories", Proc. SPIE 3090, 12th Symposium and School on High-Resolution Molecular Spectroscopy, (3 March 1997); https://doi.org/10.1117/12.267791
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KEYWORDS
Particles

Molecular interactions

Molecules

Bessel functions

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