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This study presents DRAPE, a novel Ramsey-type protocol that simultaneously corrects rotation and phase errors in weakly anharmonic qubits within a single experiment. By linking these error types to specific system parameters, the method achieves Heisenberg scaling for phase correction while saturating the standard quantum limit for rotation, significantly improving gate fidelity on IBM transmon hardware. This advancement addresses critical coherence challenges essential for scaling fault-tolerant quantum processors.
Simultaneous calibration of rotation and phase errors in a single experiment
arXiv:2607.19187v1 Announce Type: new Abstract: In weakly anharmonic qubits, coherent control errors take two generic forms -- over/under-rotation and phase errors -- whose suppression normally requires iterated experiments. We show that, for any symmetric $\pi/2$ pulse in the weak-driving regime, both follow from a single parametrization, $\mathcal{X}(\pi/2)=Z(\delta)X(\pi/2+\epsilon)Z(\delta)$, that ties the rotation error $\epsilon$ and the phase error $\delta$ directly to the system parameters. The parametrization enables DRAPE, a Ramsey-type protocol in which sweeping the phase-error correction reveals a crossing point that fixes both corrections at once. The phase correction is estimated with Heisenberg scaling while the rotation error saturates the standard quantum limit. We experimentally demonstrate DRAPE by calibrating a $\pi/2$ gate on the $|1\rangle\leftrightarrow |2\rangle$ transition of an IBM transmon, reducing the over-rotation from $0.997^\circ$ to $-0.007^\circ$ and the phase error from $2.52^\circ$ to $0.0052^\circ$ per gate, validated independently by phase- and rotation-error amplification protocols.
Abstract:In weakly anharmonic qubits, coherent control errors take two generic forms -- over/under-rotation and phase errors -- whose suppression normally requires iterated experiments. We show that, for any symmetric $\pi/2$ pulse in the weak-driving regime, both follow from a single parametrization, $\mathcal{X}(\pi/2)=Z(\delta)X(\pi/2+\epsilon)Z(\delta)$, that ties the rotation error $\epsilon$ and the phase error $\delta$ directly to the system parameters. The parametrization enables DRAPE, a Ramsey-type protocol in which sweeping the phase-error correction reveals a crossing point that fixes both corrections at once. The phase correction is estimated with Heisenberg scaling while the rotation error saturates the standard quantum limit. We experimentally demonstrate DRAPE by calibrating a $\pi/2$ gate on the $|1\rangle\leftrightarrow |2\rangle$ transition of an IBM transmon, reducing the over-rotation from $0.997^\circ$ to $-0.007^\circ$ and the phase error from $2.52^\circ$ to $0.0052^\circ$ per gate, validated independently by phase- and rotation-error amplification protocols.
arXiv:2607.19187 [quant-ph]
(or arXiv:2607.19187v1 [quant-ph] for this version)
https://doi.org/10.48550/arXiv.2607.19187 Focus to learn more arXiv-issued DOI via DataCite (pending registration)
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Full text under the publisher's open licence · 232 words
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