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- W2949495244 abstract "We report on an analytical study of the statistics of conductance, $g$, and shot-noise power, $p$, for a chaotic cavity with arbitrary numbers $N_{1,2}$ of channels in two leads and symmetry parameter $beta = 1,2,4$. With the theory of Selberg's integral the first four cumulants of $g$ and first two cumulants of $p$ are calculated explicitly. We give analytical expressions for the conductance and shot-noise distributions and determine their exact asymptotics near the edges up to linear order in distances from the edges. For $0<g<1$ a power law for the conductance distribution is exact. All results are also consistent with numerical simulations." @default.
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- W2949495244 date "2007-10-29" @default.
- W2949495244 modified "2023-09-27" @default.
- W2949495244 title "Statistics of conductance and shot-noise power for chaotic cavities" @default.
- W2949495244 hasPublicationYear "2007" @default.
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