Kramers-protected hardware-efficient error correction with Andreev spin qubits
We propose an architecture for bit flip error correction of Andreev spins that is protected by Kramers' degeneracy. Specifically, we show that a coupling network of linear inductors results in a static Hamiltonian composed of the stabilizers of a bit flip code. Thereby, without detuning from th...
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Zusammenfassung: | We propose an architecture for bit flip error correction of Andreev spins
that is protected by Kramers' degeneracy. Specifically, we show that a coupling
network of linear inductors results in a static Hamiltonian composed of the
stabilizers of a bit flip code. Thereby, without detuning from the Kramers'
point, reflectometry off a single coupled resonator accomplishes a projective
measurement of multiple stabilizers. We further show how circuit-mediated spin
couplings enable error correction operations and a complete set of logical
quantum gates. The concept is experimentally feasible. |
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DOI: | 10.48550/arxiv.2412.16116 |