Finite-frequency noise in a topological superconducting wire
arXiv:1508.07832 · doi:10.1016/j.physe.2015.08.028
Abstract
In this paper we study the finite-frequency current cross-correlations for a topological superconducting nanowire attached to two terminals at one of its ends. Using an analytic 1D model we show that the presence of a Majorana bound state yields vanishing cross-correlations for frequencies larger than twice the applied transport voltage, in contrast to what is found for a zero-energy ordinary Andreev bound state. Zero cross-correlations at high frequency have been confirmed using a more realistic tight-binding model for finite-width topological superconducting nanowires. Finite-temperature effects have also been investigated.
Contribution for the special issue of Physica E in memory of Markus Büttiker. 9 pages, 7 figures
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- Majorana entropy revival via tunneling phases
- Majorana ensembles with fractional entropy and conductance in nanoscopic systems
- Majorana differential shot noise and its universal thermoelectric crossover
- Hanbury Brown and Twiss noise correlations in a topological superconductor beam splitter
- Dual Majorana universality in thermally induced nonequilibrium
- Nonequilibrium finite frequency resonances in differential quantum noise driven by Majorana interference
- Statistical correlations of currents flowing via proximized quantum dot
- Quantum Transport in Presence of Bound States -- Noise Power
- Thermoelectric fluctuations of interfering Majorana bound states
- Shot noise in NS junctions with Weyl superconductor
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- Revealing universal Majorana fractionalization using differential shot noise and conductance in nonequilibrium states controlled by tunneling phases