Nonadiabatic geometric quantum gates that are insensitive to qubit-frequency drifts
Jian Zhou, Sai Li, Guo-Zhu Pan, Gang Zhang, Tao Chen, and Zheng-Yuan, Xue

TL;DR
This paper proposes a path-design strategy for nonadiabatic geometric quantum gates that are specifically robust against qubit-frequency drifts, enhancing gate fidelity and robustness in superconducting circuits.
Contribution
It introduces a novel path-design approach to make nonadiabatic geometric gates insensitive to qubit-frequency drifts, addressing a key error source in superconducting quantum computing.
Findings
The proposed scheme achieves robustness against qubit-frequency drifts.
Numerical simulations confirm enhanced gate fidelity.
The method can be integrated with composite schemes for further robustness.
Abstract
Quantum manipulation based on geometric phases provides a promising way towards robust quantum gates. However, in the current implementation of nonadiabatic geometric phases, operational and/or random errors tend to destruct the conditions that induce geometric phases, thereby smearing their noise-resilient feature. In a recent experiment [Y. Xu et al., Phys. Rev. Lett. 124, 230503 (2020)], high-fidelity universal geometric quantum gates have been implemented in a superconducting circuit, which are robust to different types of errors under different configurations of the geometric evolution paths. Here, we apply the path-design strategy to explain in detail why both configurations can realize universal quantum gates in a single-loop way. Meanwhile, we purposefully induce our geometric manipulation by selecting the path configuration that is robust against the qubit-frequency-drift…
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