A method for determining “good” action-angle variables and semiclassical eigenvalues in nonseparable systems
- 1 December 1978
- journal article
- Published by Elsevier in Chemical Physics
- Vol. 35 (1-2), 239-251
- https://doi.org/10.1016/0301-0104(78)85209-4
Abstract
No abstract availableThis publication has 23 references indexed in Scilit:
- Semiclassical energy levels for linear moleculesMolecular Physics, 1978
- Semi-classical methods for vibrational energy levels of triatomic moleculesFaraday Discussions of the Chemical Society, 1977
- Vibrational quantization of polyatomic molecules. IIJournal of Physics B: Atomic and Molecular Physics, 1976
- Semiclassical eigenvalues for non-separable bound systems from classical trajectories: The degenerate caseMolecular Physics, 1976
- Semiclassical eigenvalues for nonseparable systems: Nonperturbative solution of the Hamilton–Jacobi equation in action-angle variablesThe Journal of Chemical Physics, 1976
- Vibrational quantization of polyatomic moleculesMolecular Physics, 1976
- Semiclassical calculation of bound states in a multidimensional system. Use of Poincaré’s surface of sectionThe Journal of Chemical Physics, 1975
- Semiclassical calculation of bound states of a multidimensional systemThe Journal of Chemical Physics, 1974
- Variational principles for the invariant toroids of classical dynamicsJournal of Physics A: Mathematical, Nuclear and General, 1974
- Semiclassical theory for collisions involving complexes (compound state resonances) and for bound state systemsFaraday Discussions of the Chemical Society, 1973