Statistics of thermal to shot noise crossover in chaotic cavities
arXiv:0902.3069 · doi:10.1088/1751-8113/42/47/475101
Abstract
Recently formulated integrable theory of quantum transport [Osipov and Kanzieper, Phys. Rev. Lett. 101, 176804 (2008); arXiv:0806.2784] is extended to describe sample-to-sample fluctuations of the noise power in chaotic cavities with broken time-reversal symmetry. Concentrating on the universal transport regime, we determine dependence of the noise power cumulants on the temperature, applied bias voltage, and the number of propagating modes in the leads. Intrinsic connection between statistics of thermal to shot noise crossover and statistics of Landauer conductance is revealed and briefly discussed.
significantly extended version (15 pages, 1 appendix); to appear in Journal of Physics A
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- Largest Schmidt eigenvalue of entangled random pure states and conductance distribution in chaotic cavities
- An exact formula for the variance of linear statistics in the one-dimensional jellium mode
- Crossover of thermal to shot noise in chaotic cavities
- Full counting statistics of 1d short-range Riesz gases in confinement
- Integrable Aspects of Universal Quantum Transport in Chaotic Cavities