Dephasing-insensitive quantum information storage and processing with superconducting qubits
Qiujiang Guo, Shi-Biao Zheng, Jianwen Wang, Chao Song, Pengfei Zhang,, Kemin Li, Wuxin Liu, Hui Deng, Keqiang Huang, Dongning Zheng, Xiaobo Zhu, H., Wang, C.-Y. Lu, and Jian-Wei Pan

TL;DR
This paper introduces a method for protecting superconducting qubits from dephasing noise during quantum information storage and processing by using weak continuous driving fields, enabling high-fidelity gates in all-to-all connected circuits.
Contribution
It presents a novel dephasing-insensitive approach for quantum information storage and two-qubit gate implementation in superconducting circuits with frequency-tunable qubits.
Findings
Individual qubits can be dynamically decoupled from dephasing noise.
A new two-qubit phase gate with inherent dynamical decoupling was demonstrated.
Weak continuous driving fields protect qubits during gate operations.
Abstract
A central task towards building a practical quantum computer is to protect individual qubits from decoherence while retaining the ability to perform high-fidelity entangling gates involving arbitrary two qubits. Here we propose and demonstrate a dephasing-insensitive procedure for storing and processing quantum information in an all-to-all connected superconducting circuit involving multiple frequency-tunable qubits, each of which can be controllably coupled to any other through a central bus resonator. Although it is generally believed that the extra frequency tunability enhances the control freedom but induces more dephasing impact for superconducting qubits, our results show that any individual qubit can be dynamically decoupled from dephasing noise by applying a weak continuous and resonant driving field whose phase is reversed in the middle of the pulse. More importantly, we…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
