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Classical Quantization of Time-Dependent Hartree-Fock Solutions by Coherent-State Path Integrals

机译:基于相干态路径积分的时变Hartree-Fock解的经典量化

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We investigate a classical (Bohr-Sommerfeld like) quantization for the time-dependent Hartree-Fock solutions by extending the idea of the quantized periodic-orbit theory developed by Gutzwiller and Dashen, et al., to path integrals in the representation of the coherent state for unitary groups. We consider the n-level model as an example. (ERA citation 07:052206)

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