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- W1656989802 abstract "We study quantum chaos in a non-KAM system, i.e. a kicked particle in a one-dimensional infinite square potential well. Within the perturbative regime the classical phase space displays stochastic web structures, and the diffusion coefficient D in the regime increases with the perturbative strength K giving a scaling $D propto K^{2.5}$, and in the large K regime D goes as K^2. Quantum mechanically, we observe that the level spacing statistics of the quasi eigenenergies changes from Poisson to Wigner distribution as the kick strength increases. The quasi eigenstates show power-law localization in the small K region, which become extended one at large K. Possible experimental realization of this model is also discussed." @default.
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- W1656989802 date "1999-03-03" @default.
- W1656989802 modified "2023-10-16" @default.
- W1656989802 title "Quantum chaos of a kicked particle in a 1D infinite square potential well" @default.
- W1656989802 cites W2053289371 @default.
- W1656989802 doi "https://doi.org/10.48550/arxiv.chao-dyn/9903006" @default.
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