Decay Rates and Survival Probabilities in Open Quantum Systems
arXiv:nlin/0212022 · doi:10.1103/PhysRevLett.89.263601
Abstract
We provide the first statistical analysis of the decay rates of strongly driven 3D atomic Rydberg states. The distribution of the rates exhibits universal features due to Anderson localization, while universality of the time dependent decay requires particular initial conditions.
4 pages, 3 figures, ref. on subject
References in corpus (6)
- New Class of Eigenstates in Generic Hamiltonian Systems
- Quantum Poincaré Recurrences
- Distribution of resonance widths in localized tight-binding models
- Quantum Poincare Recurrences for Hydrogen Atom in a Microwave Field
- Signatures of Anderson localization in the ionization rates of periodically driven Rydberg states
- Quantum mechanical relaxation of open quasiperiodic systems
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