Computation of Statistical Complexions as Applied to Unimolecular Reactions
- 1 July 1962
- journal article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 37 (1), 168-171
- https://doi.org/10.1063/1.1732944
Abstract
A method for the exact counting of statistical complexions based on a treatment by Fowler is suggested. In any such calculation for all complexions up to an energy E, a maximum energy ET is set in the interest of economy of time, beyond which an analytical function must be employed to obtain higher states. The commonly used function of Marcus and Rice is still too approximate unless ET is made exhorbitantly large and hence a new function is given which allows terminating the exact calculation at a reasonable energy and thus cut the value of ET by a factor of 3 or 4. Some monoenergetic reactions may proceed at an energy greater than ET above the activated complex, in this case a simple form of the complexion expression may be used directly in the formulation of a rate constant.Keywords
This publication has 9 references indexed in Scilit:
- On the Classical Approximation in Unimolecular Reactions and Mass SpectraThe Journal of Chemical Physics, 1961
- Oscillator Models in Unimolecular ReactionsThe Journal of Chemical Physics, 1961
- EFFECTS OF QUANTIZATION AND OF ANHARMONICITY ON THE RATES OF DISSOCIATION AND ASSOCIATION OF COMPLEX MOLECULES1The Journal of Physical Chemistry, 1961
- Photoionization of Alkanes. Dissociation of Excited Molecular IonsThe Journal of Chemical Physics, 1961
- Unimolecular Decomposition of Chemically Activated sec-Butyl Radicals from H Atoms plus cis-Butene-2The Journal of Chemical Physics, 1959
- The Isomerization of Vibrationally Excited Cyclopropane-d2 Produced from Methylene plus Ethylene-d21Journal of the American Chemical Society, 1959
- Lifetimes of Active Molecules. IThe Journal of Chemical Physics, 1952
- The Kinetics of the Recombination of Methyl Radicals and Iodine Atoms.The Journal of Physical Chemistry, 1951
- Studies in Homogeneous Gas Reactions. II. Introduction of Quantum TheoryThe Journal of Physical Chemistry, 1928