arXiv · cond-mat/0109344
Density of proper delay times in chaotic and integrable quantum billiards
Abstract
We calculate the density P(τ) of the eigenvalues of the Wigner-Smith time delay matrix for two-dimensional rectangular and circular billiards with one opening. For long times, the density of these so-called "proper delay times" decays algebraically, in contradistinction to chaotic quantum billiards for which P(τ) exhibits a long-time cut-off.
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M. G. A. Crawford, P. W. Brouwer. 2001-09-19. Density of proper delay times in chaotic and integrable quantum billiards. https://doi.org/10.1103/physreve.65.026221
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