Geodesic
Classification and normal forms for quantum mechanical eigenvalue cossings
Méthodes semi-classiques Volume 2 - Colloque international (Nantes, juin 1991), Astérisque, no. 210 (1992), pp. 115-134 
Hagedorn, George A. Classification and normal forms for quantum mechanical eigenvalue cossings, dans Méthodes semi-classiques Volume 2 - Colloque international (Nantes, juin 1991), Astérisque, no. 210 (1992), pp. 115-134. http://geodesic.mathdoc.fr/item/AST_1992__210__115_0/
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     title = {Classification and normal forms for quantum mechanical eigenvalue cossings},
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     series = {Ast\'erisque},
     pages = {115--134},
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     publisher = {Soci\'et\'e math\'ematique de France},
     number = {210},
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Voir la notice du chapitre de livre provenant de la source Numdam

1. Hagedorn, G. A.: High Order Corrections to the Time-Dependent Born-Oppenheimer Approximation I: Smooth Potentials. Ann. Math. 124, 571-590 (1986).

Hagedorn, G. A.: High Order Corrections to the Time-Dependent Born-Oppenheimer Approximation I: Smooth Potentials. Erratum 126, 219 (1987).

2. Hagedorn, G. A.: High Order Corrections to the Time-Dependent Born-Oppenheimer Approximation II: Coulomb Systems. Comm. Math. Phys. 117, 387-403 (1988).

3. Hagedorn, G. A.: Electron Energy Level Crossings in the Time-Dependent Born-Oppenheimer Approximation. Theor. Chimica Acta. 77, 163-190 (1990).

4. Hagedorn, G. A.: Analysis of Energy Level Crossings in the Time-Dependent Born-Oppenheimer Approximation, (in preparation).

5. Lever, J., and Shaw, R.: Irreducible Multiplier Corepresentations and Generalized Inducing. Comm. Math. Phys. 38, 257-277 (1974).

6. Wigner, E. P. : Group Theory and its Application to the Quantum Mechanics of Atomic Spectra. New York : Academic Press, 1959.