Benchmarking Single-Qubit Gates on a Neutral Atom Quantum Processor
- URL: http://arxiv.org/abs/2509.06881v1
- Date: Mon, 08 Sep 2025 16:58:44 GMT
- Title: Benchmarking Single-Qubit Gates on a Neutral Atom Quantum Processor
- Authors: Artem Rozanov, Boris Bantysh, Ivan Bobrov, Gleb Struchalin, Stanislav Straupe,
- Abstract summary: We present benchmarking results for single-qubit gates implemented on a neutral atom quantum processor.<n>For single-qubit gates, DRB yields an average fidelity of $99.963 pm 0.016%$.<n>We introduce a gauge optimization procedure for GST that brings the reconstructed gates, input states, and measurements into a canonical frame.
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- License: http://arxiv.org/licenses/nonexclusive-distrib/1.0/
- Abstract: We present benchmarking results for single-qubit gates implemented on a neutral atom quantum processor using Direct Randomized Benchmarking (DRB) and Gate Set Tomography (GST). The DRB protocol involves preparing stabilizer states, applying $m$ layers of native single-qubit gates, and measuring in the computational basis, providing an efficient error characterization under a stochastic Pauli noise model. GST enables the full, self-consistent reconstruction of quantum processes, including gates, input states, and measurements. Both protocols provide robust to state preparation and measurement (SPAM) errors estimations of gate performance, offering complementary perspectives on quantum gate fidelity. For single-qubit gates, DRB yields an average fidelity of $99.963 \pm 0.016\%$. The protocol was further applied to a 25-qubit array under global single-qubit control. GST results are consistent with those obtained via DRB. We also introduce a gauge optimization procedure for GST that brings the reconstructed gates, input states, and measurements into a canonical frame, enabling meaningful fidelity comparisons while preserving physical constraints. These constraints of the operators -- such as complete positivity and trace preservation -- are enforced by performing the optimization over the Stiefel manifold. The combined analysis supports the use of complementary benchmarking techniques for characterizing scalable quantum architectures.
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