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Volumn 59, Issue 1, 1999, Pages 64-79

Mapping approach to the semiclassical description of nonadiabatic quantum dynamics

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EID: 0002738928     PISSN: 10502947     EISSN: 10941622     Source Type: Journal    
DOI: 10.1103/PhysRevA.59.64     Document Type: Article
Times cited : (240)

References (92)
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    • See also W. Greiner, Quantum Mechanics: Special Chapters (Springer, Berlin, 1998), Chap. 3
    • P. A. M. Dirac, Proc. R. Soc. London, Ser. A 114, 243 (1927).See also W. Greiner, Quantum Mechanics: Special Chapters (Springer, Berlin, 1998), Chap. 3.
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    • Schanz, H.1    Esser, B.2
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    • Some authors have employed a slightly different definition of spin-coherent states for (Formula presented) i.e., (Formula presented) which differs by a phase factor from the definition in Eq. (4.1)
    • Some authors have employed a slightly different definition of spin-coherent states for (Formula presented) i.e., (Formula presented) which differs by a phase factor from the definition in Eq. (4.1).
  • 91
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    • The evaluation of the determinant factor (Formula presented) however, seems to involve all four electronic variables. Rewriting the monodromy matrix (Formula presented) in terms of the real electronic variables (4.14), it can be shown that the dimension of the monodromy matrix can be reduced from (Formula presented) to (Formula presented)
    • The evaluation of the determinant factor (Formula presented) however, seems to involve all four electronic variables. Rewriting the monodromy matrix (Formula presented) in terms of the real electronic variables (4.14), it can be shown that the dimension of the monodromy matrix can be reduced from (Formula presented) to (Formula presented) 65.


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