Proposal for erasure conversion in integer fluxonium qubits
arXiv QuantumArchived Mar 24, 2026✓ Full text saved
arXiv:2603.21003v1 Announce Type: new Abstract: We propose an erasure conversion scheme on the $|e\rangle-|f\rangle$ and $|g\rangle-|f\rangle$ qubits in integer fluxonium qubits (IFQs), which are both first-order insensitive to $1/f$ flux noise. The $|e\rangle-|f\rangle$ transition is identical to that of a usual fluxonium qubit and hence is expected to have excellent coherence time, while the $|g\rangle-|f\rangle$ transition is additionally protected from the energy relaxation by the parity sym
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Quantum Physics
[Submitted on 22 Mar 2026]
Proposal for erasure conversion in integer fluxonium qubits
Jiakai Wang, Raymond A. Mencia, Vladimir E. Manucharyan, Maxim G. Vavilov
We propose an erasure conversion scheme on the |e\rangle-|f\rangle and |g\rangle-|f\rangle qubits in integer fluxonium qubits (IFQs), which are both first-order insensitive to 1/f flux noise. The |e\rangle-|f\rangle transition is identical to that of a usual fluxonium qubit and hence is expected to have excellent coherence time, while the |g\rangle-|f\rangle transition is additionally protected from the energy relaxation by the parity symmetry. The dominant error in both qubits arises due to the energy relaxation: from |e\rangle to |g\rangle in the e\text{--}f qubit and from |f\rangle to |e\rangle in the g\text{--}f qubit. Such errors can be treated as erasure events, and their efficient detection improves the performance of quantum error-correcting codes. We consider a protocol for such erasure conversion based on the dispersive readout. Our main finding is that, with proper circuit parameter choice, carefully designed gate sets, and the integration of erasure conversion, IFQs promise high effective coherence times.
Subjects: Quantum Physics (quant-ph)
Cite as: arXiv:2603.21003 [quant-ph]
(or arXiv:2603.21003v1 [quant-ph] for this version)
https://doi.org/10.48550/arXiv.2603.21003
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From: Jiakai Wang [view email]
[v1] Sun, 22 Mar 2026 01:33:48 UTC (2,330 KB)
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