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• W2079467013 abstract "We consider charge quantization in a small superconducting grain that is contacted by a normal-metal electrode and is controlled by a capacitively coupled gate. At zero temperature and zero conductance $G$ between the grain and the electrode, the charge $Q$ as a function of the gate voltage $V_g$ changes in steps. The step height is $e$ if $Delta<E_c$, where $Delta$ and $E_c$ are, respectively, the superconducting gap and the charging energy of the grain. Quantum charge fluctuations at finite conductance remove the discontinuity in the dependence of $Q$ on $V_g$ and lead to a finite step width $propto G^2Delta$. The resulting shape of the Coulomb blockade staircase is of a novel type. The grain charge is a continuous function of $V_g$ while the differential capacitance, $dQ/dV_g$, has discontinuities at certain values of the gate voltage. We determine analytically the shape of the Coulomb blockade staircase also at non-zero temperatures." @default.
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• W2079467013 date "2005-09-09" @default.
• W2079467013 modified "2023-09-26" @default.
• W2079467013 title "Quantum charge fluctuations in a superconducting grain" @default.
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• W2079467013 doi "https://doi.org/10.1103/physrevb.72.104507" @default.
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