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Digital Zero-Noise Extrapolation with Quantum Circuit Unoptimization

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arxiv 2503.06341 v3 pith:QO3VYYW3 submitted 2025-03-08 quant-ph cs.DS

classification quant-phcs.DS
keywords circuitquantumunoptimizationnoisevariantsamplifiedaveragingbiased
verification ladder T0 review T1 audit T2 compute T3 formal
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Quantum circuit unoptimization is an algorithm that transforms a quantum circuit into a different circuit that uses more gate operations while maintaining the same unitary transformation. We demonstrate that this method can implement digital zero-noise extrapolation (ZNE), a quantum error mitigation technique. By employing quantum circuit unoptimization as a form of circuit folding, noise can be systematically amplified. The key advantages of this approach are twofold. First, its ability to generate an exponentially increasing number of distinct circuit variants as the noise level is amplified, which allows noise averaging over many circuit variants with slightly different circuit structure. Averaging over these variants can mitigate the effect of biased error propagation due to the significantly altered circuit structure from quantum circuit unoptimization, or biased noise sources on a quantum processor. Second, quantum circuit unoptimization by design resists circuit simplification back to the original unmodified circuit, making it plausible to use ZNE in contexts where circuit compiler optimization is applied server-side. We evaluate the effectiveness of quantum circuit unoptimization as a noise-scaling method for ZNE in two test cases using depolarizing noise numerical simulations: random quantum volume circuits, where the observable is the heavy output probability, and QAOA circuits for the (unweighted) maximum cut problem on random 3-regular graphs, where the observable is the cut value. We show that using quantum circuit unoptimization to perform ZNE can approximately recover signal from noisy quantum simulations.

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Cited by 1 Pith paper

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    quant-ph 2025-07 reject novelty 6.0 of 10

    A new trace-based definition of CSS-T codes over F_{2^s} is claimed to yield asymptotically good LDPC CSS-T code families over every binary extension field.

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