Erasure conversion in a high-fidelity Rydberg quantum simulator.
basic_science · Level V
Where this comes from
- Record sourced from PubMed, PMID 37821592.
- Also identified by DOI 10.1038/s41586-023-06516-4 and PMC identifier 10567575.
- Licence recorded as CC BY.
- The licence permits redistribution, so the abstract is shown in full and the full text is available from the publisher.
Abstract
Minimizing and understanding errors is critical for quantum science, both in noisy intermediate scale quantum (NISQ) devices<sup>1</sup> and for the quest towards fault-tolerant quantum computation<sup>2,3</sup>. Rydberg arrays have emerged as a prominent platform in this context<sup>4</sup> with impressive system sizes<sup>5,6</sup> and proposals suggesting how error-correction thresholds could be significantly improved by detecting leakage errors with single-atom resolution<sup>7,8</sup>, a form of erasure error conversion<sup>9-12</sup>. However, two-qubit entanglement fidelities in Rydberg atom arrays<sup>13,14</sup> have lagged behind competitors<sup>15,16</sup> and this type of erasure conversion is yet to be realized for matter-based qubits in general. Here we demonstrate both erasure conversion and high-fidelity Bell state generation using a Rydberg quantum simulator<sup>5,6,17,18</sup>. When excising data with erasure errors observed via fast imaging of alkaline-earth atoms<sup>19-22</sup>, we achieve a Bell state fidelity of [Formula: see text], which improves to [Formula: see text] when correcting for remaining state-preparation errors. We further apply erasure conversion in a quantum simulation experiment for quasi-adiabatic preparation of long-range order across a quantum phase transition, and reveal the otherwise hidden impact of these errors on the simulation outcome. Our work demonstrates the capability for Rydberg-based entanglement to reach fidelities in the 0.999 regime, with higher fidelities a question of technical improvements, and shows how erasure conversion can be utilized in NISQ devices. These techniques could be translated directly to quantum-error-correction codes with the addition of long-lived qubits<sup>7,22-24</sup>.