Extending the lifetime of a quantum bit with error correction in superconducting circuits

By N. Ofek, A. Petrenko, R. Heeres, P. Reinhold, Zaki Leghtas, B. Vlastakis, Yehan Liu, Luigi Frunzio, Steven M. Girvin, Liang Jiang and 3 more. Nature, 2016

979 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/e451d3c1b3fcd247dc71b6451fbf1a455c53652d

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Citations in the corpus

Widely Tunable On-Chip Microwave Circulator for Superconducting Quantum Circuits (2017, background): “For example, the bias lines could be filtered to reject the noise below 50 MHz, which adds noise in the circulator’s band, while still passing 100 MHz bias tones.”
Quantum exceptional points of non-Hermitian Hamiltonians and Liouvillians: The effects of quantum jumps (2019, background): “Quantum jumps have been observed in countless experiments, including ionic [15–17], atomic [18–23], solidstate [24–26], and superconducting circuit setups [27–31].”
Quantum information processing with superconducting circuits: a review (2016, methodology): “Yale [146] has demonstrated a QEC system that reaches the breakeven point by suppressing the natural errors due to energy loss for a qubit logically encoded in superpositions of Schrödingercat states of a superconduct ing resonator.”
On-demand quantum state transfer and entanglement between remote microwave cavity memories (2017, methodology): “The use of cavity memories grants access to tools already developed for correcting loss in stationary states, such as redundantly encoding a qubit within a larger Hilbert space and using photon number parity as an error syndrome 29 .”
Quantum optimal control in quantum technologies. Strategic report on current status, visions and goals for research in Europe (2022, methodology): “Open-loop control methods have been successfully applied to simple systems comprising only a single well-characterized an-harmonic systems to realize gates in higherdimensional Hilbert spaces [628] and to prepare logical qubits encoded in bosonic modes, so called cat-states [442].”
Hybrid-Liouvillian formalism connecting exceptional points of non-Hermitian Hamiltonians and Liouvillians via postselection of quantum trajectories (2020, background): “[44] N.”
Circuit quantum electrodynamics (2020, background): “…circuit QED include cat codes (Cochrane et al., 1999; Gilchrist et al., 2004; Grimm et al., 2019; Lescanne et al., 2019b; Mirrahimi et al., 2014; Ofek et al., 2016; Puri et al., 2017; Ralph et al., 2003), the related binomial codes (Hu et al., 2019; Michael et al., 2016a), and…”