Quantum point contact with large localized spin: fractional quantization of the ballistic conductance
I.A. Shelykh, N.G. Galkin, N.T. Bagraev

TL;DR
This paper investigates how the conductance of a quantum point contact with a large localized spin exhibits fractional quantization, revealing a dependence on spin magnitude that aligns with experimental results.
Contribution
It introduces a model showing the conductance plateau depends on the localized spin J, explaining fractional quantization observed experimentally.
Findings
Conductance plateau depends on localized spin J
Conductance decreases from 3e^2/2h to e^2/h as J increases
Model aligns with experimental observations of fractional quantization
Abstract
We analyze the conductance of the quantum point contact containing large localized spin J. The additional plateau is formed on a ballistic conductance staircase if only one propagating channel is rendered conducting. The conductance value at this plateau is shown to depend strongly on J and decrease from 3e^2/2h to e^2/h when J increases from 1/2 to infinity, which is in a good agreement with the experimental observations [D.J. Reilly, et al, Phys. Rev. B 63, 121311 (2001)].
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