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Optimal recoil-free state preparation in an optical atom tweezer
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abstract
Quantum computing in atom tweezers requires high-fidelity implementations of quantum operations. Here, we demonstrate the optimal implementation of the transition $|0\rangle \rightarrow |1\rangle$ of two levels, serving as a qubit, of an atom in a tweezer potential, driven by a single-photon Rabi pulse. The Rabi pulse generates a photon recoil of the atom, due to the Lamb-Dicke coupling between the internal and motional degree of freedom, driving the system out of the logical subspace. This detrimental effect is strongly suppressed in the protocols that we propose. Using pulse engineering, we generate optimal protocols composed of a Rabi protocol and a force protocol, corresponding to dynamically displacing the tweezer. We generate these for a large parameter space, from small to large values of the Rabi frequency, and a range of pulse lengths. We identify three main regimes for the optimal protocols, and discuss their properties. In all of these regimes, we demonstrate infidelity well below the current technological standard, thus mitigating a universal challenge in atom tweezers and other quantum technology platforms.
Forward citations
Cited by 2 Pith papers
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Pulse engineering via projection of response functions at infinite nonlinear order
Infinite-order response resummation for Pauli controls yields a hyperparameter-light pulse optimizer that converges faster than CRAB on 2- and 3-qubit QFT.
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Lamb-Dicke Dynamics of Interacting Rydberg Atoms Coupled to the Motion of an Optical Tweezer Array
In a two-level phonon-truncated Rydberg tweezer chain, exact-diagonalization numerics report Rabi, limit-torus, and limit-cycle dynamical phases versus trap frequency and Lamb-Dicke parameter, but with unresolved mode...
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