Closed-Orbit Theory References
The original magnetic field papers using closed orbits:
1. M. L. Du and J. B. Delos, Phys. Rev. Lett. _58_ 1731 (1987)
2. M. L. Du and J. B. Delos, Phys. Rev. A _38_ 1896 (1988)
3. M. L. Du and J. B. Delos, Phys. Rev. A _38_ 1913 (1988)
The bifurcation theory and mapping approach to magnetic field:
4. J. M. Mao and J. B. Delos, Phys. Rev. A _45_ 1746 (1992)
5. J. M. Mao, J. Shaw, and J. B. Delos, J. Stat. Phys. _68_ 51 (1991)
6. J. M. Mao, J. Shaw, and J. B. Delos, Proceedings of
the International Workshop In Non-Linear Dynamics and Chaos, Pohang
Korea 1993.
7. J. Shaw, J. B. Delos, J. Main, G. Wiebusch, and K. Welge, Phys.
Rev. A, February 1 1994.
The parallel magnetic and electric fields papers:
8. J. M. Mao, K. A. Rapelje, S. J. Blodgett-Ford, and J. B. Delos,
Phys. Rev. A _48_ 2117 (1993)
The electric field papers:
9. J. Gao and J. B. Delos, Phys. Rev. A _46_ 1449 (1992)
10. J. Gao and J. B. Delos, Phys. Rev. A _46_ 1455 (1992)
The H^- detachment in electric fields papers:
11. M. L. Du and J. B. Delos, Phys. Rev. A, December 1988
The basics of semiclassical wavefunctions (required reading)
12. J. B. Delos Adv. Chem. Phys. _65_ 161 (1986)
12.5 ( Robert Littlejohn's paper in J. Stat.
Phys. _68_ (1991) is also a nice introduction)
Bound state semiclassical wave functions
13. S. K. Knudson, J. B. Delos, D. W. Noid, J. Chem. Phys. _84_ 12 (1986)
Scattering semiclassical wave functions
14. S. K. Knudson, J. B. Delos, and B. Bloom, J. Chem. Phys. _83_ 5703 (1985)
*The "older" approach to atoms in magnetic fields. Most of these
are perturbation theory in the regular regime.
15. J. B. Delos, S. K. Knudson, S. D. Sikora, R. L. Waterland, and
S. Whitworth. Phys. Rev. A _37_ 4582 (1988)
16. J. B. Delos, S. K. Knudson, and D. W. Noid, Phys. Rev. A _30_ 1208 (1984)
17. J. B. Delos, S. K. Knudson, and D. W. Noid. Phys. Rev. A _28_ 7 (1983)
The same for parallel fields:
18. R. L. Waterland, J. B. Delos, and M. L. Du, Phys. Rev. A _35_ 5064
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