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Pseudo Twirling Mitigation of Coherent Errors in non-Clifford Gates

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arxiv 2401.09040 v2 pith:I4YQYJCX submitted 2024-01-17 quant-ph

classification quant-ph
keywords gateserrorstwirlingcoherentpseudoquantumimplementationsmitigation
verification ladder T0 review T1 audit T2 compute T3 formal
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The conventional circuit paradigm, utilizing a limited number of gates to construct arbitrary quantum circuits, is hindered by significant noise overhead. For instance, the standard gate paradigm employs two CNOT gates for the partial CPhase rotation in the quantum Fourier transform, even when the rotation angle is very small. In contrast, some quantum computer platforms can directly implement such operations using their native interaction, resulting in considerably shorter and less noisy implementations for small rotation angles. Unfortunately, coherent errors stemming from qubit crosstalk and calibration imperfections render these implementations impractical. In Clifford gates such as the CNOT, these errors can be addressed through Pauli twirling (also known as randomized compiling). However, this technique is not applicable to the non-Clifford native implementations described above. The present work introduces, analyzes, and experimentally demonstrates a technique called `Pseudo Twirling' to address coherent errors in general gates and circuits. Additionally, we experimentally showcase that integrating pseudo twirling with a quantum error mitigation method called `Adaptive KIK' enables the simultaneous mitigation of both noise and coherent errors in non-Clifford gates. Due to its unique features pseudo twirling could become a valuable asset in enhancing the capabilities of both present and future NISQ devices.

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  1. Analysis and Suppression of Errors in Quantum Random Access Memory under Extended Noise Models

    quant-ph 2024-12 conditional novelty 6.0 of 10

    The bucket-brigade QRAM retains polylogarithmic query infidelity under arbitrary initialization, spatially correlated noise, and coherent noise, with a delayed Pauli twirling scheme restoring quadratic scaling.

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