aiqbench analysis
This study establishes a fundamental theoretical limit on the fidelity of entanglement generation between interacting Rydberg atoms, dictated by spontaneous decay and interaction strength. By applying quantum optimal control, researchers demonstrated that laser pulses can achieve an error rate just 1% above this intrinsic bound, effectively pushing performance to the physics-limited regime. The work provides a critical benchmark for scaling neutral-atom quantum processors where entanglement fidelity is paramount.
Fundamental error bound for entanglement generation between interacting Rydberg atoms
arXiv:2512.13379v3 Announce Type: replace Abstract: We analytically derive the lower error bound for the preparation of any maximally entangled state of two atoms involving Rydberg-state interactions. This fundamental bound represents the minimum achievable error $E \geq ( 1 + \pi/2 ) \Gamma/B$ due to spontaneous decay $\Gamma$ of the Rydberg states and their finite interaction strength $B$, assuming that all other technical errors can be eliminated. Using quantum optimal control methods, we identify laser pulses for preparing a maximally entangled state of a pair of atomic qubits with an error only $1\%$ above the derived fundamental bound.
Abstract:We analytically derive the lower error bound for the preparation of any maximally entangled state of two atoms involving Rydberg-state interactions. This fundamental bound represents the minimum achievable error $E \geq ( 1 + \pi/2 ) \Gamma/B$ due to spontaneous decay $\Gamma$ of the Rydberg states and their finite interaction strength $B$, assuming that all other technical errors can be eliminated. Using quantum optimal control methods, we identify laser pulses for preparing a maximally entangled state of a pair of atomic qubits with an error only $1\%$ above the derived fundamental bound.
arXiv:2512.13379 [quant-ph]
(or arXiv:2512.13379v3 [quant-ph] for this version)
https://doi.org/10.48550/arXiv.2512.13379 Focus to learn more arXiv-issued DOI via DataCite
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