Theory of box-model hyperfine couplings and transport signatures of long-range nuclear-spin coherence in a quantum-dot spin valve
Stefano Chesi, W. A. Coish

TL;DR
This paper presents a theoretical analysis of nuclear-spin dynamics in a quantum-dot spin valve, revealing how long-range nuclear coherence enhances spin-flip rates and produces observable transport signatures like superradiant current bursts.
Contribution
It introduces a solvable 'box-model' for hyperfine interactions, demonstrating the impact of nuclear coherence on transport and proposing strategies for experimental realization.
Findings
Long-range nuclear-spin coherence significantly enhances spin-flip transition rates.
Reversal of voltage bias causes a transient current response linked to nuclear polarization.
The crossover from coherent to incoherent spin flips occurs over a long timescale, much longer than the superradiant burst.
Abstract
We have theoretically analyzed coherent nuclear-spin dynamics induced by electron transport through a quantum-dot spin valve. The hyperfine interaction between electron and nuclear spins in a quantum dot allows for the transfer of angular momentum from spin-polarized electrons injected from ferromagnetic or half-metal leads to the nuclear spin system under a finite voltage bias. Accounting for a local nuclear-spin dephasing process prevents the system from becoming stuck in collective dark states, allowing a large nuclear polarization to be built up in the long-time limit. After reaching a steady state, reversing the voltage bias induces a transient current response as the nuclear polarization is reversed. Long-range nuclear-spin coherence leads to a strong enhancement of spin-flip transition rates (by an amount proportional to the number of nuclear spins) and is revealed by an intense…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
