Neutral-atom quantum computers store quantum information in atoms confined by optical traps. Unlike superconducting architectures, neutral-atom platforms can shuttle atoms across the processor using acousto-optic deflector (AOD) movable traps to shuttle atoms before gate execution. When compiling quantum circuits for neutral-atom devices, minimizing the number of AOD traps activations is crucial, since each activation increases the physical overhead of the computation. We introduce a matrix-based optimization problem that models the AOD traps activation scheme and prove that finding an optimal solution is an NP-hard problem. As a consequence, determining the minimum number of AOD activations required to shuttle a given set of atoms is also NP-hard. To solve practical instances of the problem, we encode it as an Answer Set Programming problem and evaluate the proposed approach experimentally on a set of benchmark instances. We further establish a correspondence between our formulation and Boolean Matrix Factorization (BMF), which opens the way to reusing existing BMF techniques for computing AOD activation schemes.

Minimizing AOD Trap Activations for Atom Shuttling in Neutral-Atom Quantum Architectures

Decataldo F.;Bianchini C.;Santi E.
2026-01-01

Abstract

Neutral-atom quantum computers store quantum information in atoms confined by optical traps. Unlike superconducting architectures, neutral-atom platforms can shuttle atoms across the processor using acousto-optic deflector (AOD) movable traps to shuttle atoms before gate execution. When compiling quantum circuits for neutral-atom devices, minimizing the number of AOD traps activations is crucial, since each activation increases the physical overhead of the computation. We introduce a matrix-based optimization problem that models the AOD traps activation scheme and prove that finding an optimal solution is an NP-hard problem. As a consequence, determining the minimum number of AOD activations required to shuttle a given set of atoms is also NP-hard. To solve practical instances of the problem, we encode it as an Answer Set Programming problem and evaluate the proposed approach experimentally on a set of benchmark instances. We further establish a correspondence between our formulation and Boolean Matrix Factorization (BMF), which opens the way to reusing existing BMF techniques for computing AOD activation schemes.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11390/1343546
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