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- W2022198632 abstract "The Kubo formula for the conductance of classically chaotic systems is analyzed semiclassically, yielding simple expressions for the mean and the variance of the quantum interference terms. In contrast to earlier work, here times longer than $O(mathrm{ln}{ensuremath{Elzxh}}^{ensuremath{-}1})$ give the dominant contributions, i.e., the limit $ensuremath{Elzxh}ensuremath{rightarrow}0$ is not implied. For example, the result for the weak localization correction to the dimensionless conductance of a chain of $k$ classically ergodic scatterers connected in series is $ensuremath{-}frac{1}{3}[1ensuremath{-}{left(k+1right)}^{ensuremath{-}2}]$, interpolating between the ergodic $left(kphantom{rule{0ex}{0ex}}=phantom{rule{0ex}{0ex}}1right)$ and diffusive $left(kensuremath{rightarrow}ensuremath{infty}right)$ limits." @default.
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- W2022198632 date "1995-10-02" @default.
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- W2022198632 title "Semiclassical Analysis of the Conductance of Mesoscopic Systems" @default.
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- W2022198632 doi "https://doi.org/10.1103/physrevlett.75.2750" @default.
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