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- W2332529224 abstract "We perform a detailed numerical study of the distribution of conductances $P(T)$ for quasi-one-dimensional corrugated waveguides as a function of the corrugation complexity (from rough to smooth). We verify the universality of $P(T)$ in both the diffusive ($ensuremath{langle}Tensuremath{rangle}>1$) and the localized ($ensuremath{langle}Tensuremath{rangle}ensuremath{ll}1$) transport regimes. However, at the crossover regime ($ensuremath{langle}Tensuremath{rangle}ensuremath{sim}1$), we observe that $P(T)$ evolves from the surface-disorder to the bulk-disorder theoretical predictions for decreasing complexity in the waveguide boundaries. We explain this behavior as a transition from disorder to deterministic chaos since in the limit of smooth boundaries the corrugated waveguides are, effectively, linear chains of chaotic cavities." @default.
- W2332529224 created "2016-06-24" @default.
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- W2332529224 date "2013-03-06" @default.
- W2332529224 modified "2023-09-26" @default.
- W2332529224 title "Disorder-to-chaos transition in the conductance distribution of corrugated waveguides" @default.
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- W2332529224 doi "https://doi.org/10.1103/physreve.87.032904" @default.
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