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arxiv: 2307.08737 · v3 · pith:53RXXBLFnew · submitted 2023-07-17 · 🪐 quant-ph

Demonstrating a long-coherence dual-rail erasure qubit using tunable transmons

Harry Levine , Arbel Haim , Jimmy S.C. Hung , Nasser Alidoust , Mahmoud Kalaee , Laura DeLorenzo , E. Alex Wollack , Patricio Arrangoiz-Arriola
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Amirhossein Khalajhedayati Rohan Sanil Hesam Moradinejad Yotam Vaknin Aleksander Kubica David Hover Shahriar Aghaeimeibodi Joshua Ari Alcid Christopher Baek James Barnett Kaustubh Bawdekar Przemyslaw Bienias Hugh Carson Cliff Chen Li Chen Harut Chinkezian Eric M. Chisholm Andrew Clifford R. Cosmic Nicole Crisosto Alexander M. Dalzell Erik Davis J. Mitch D'Ewart Sandra Diez Nathan D'Souza Philipp T. Dumitrescu Essam Elkhouly Michael Fang Yawen Fang Steven T. Flammia Matthew J. Fling Gabriel Garcia M. Kabeer Gharzai Alexey V. Gorshkov Mason J. Gray Sebastian Grimberg Arne L. Grimsmo Connor T. Hann Yuan He Steven Heidel Sean Howell Matthew Hunt Joseph K. Iverson Ignace Jarrige Liang Jiang William M. Jones Rassul Karabalin Peter J. Karalekas Andrew J. Keller Davide Lasi Menyoung Lee Victor Ly Gregory S. MacCabe Neha Mahuli Guillaume Marcaud Matthew H. Matheny Sam McArdle Gavin McCabe Gabe Merton Cody Miles Ashley Milsted Anurag Mishra Lorenzo Moncelsi Mahdi Naghiloo Kyungjoo Noh Eric Oblepias Gerson Ortuno John Clai Owens Jason Pagdilao Ashley Panduro J.-P. Paquette Rishi N. Patel Gregory A. Peairs David J. Perello Eric C. Peterson Sophia Ponte Harald Putterman Gil Refael Philip Reinhold Rachel Resnick Omar A. Reyna Roberto Rodriguez Jefferson Rose Alex H. Rubin Marc Runyan Colm A. Ryan Abdulrahman Sahmoud Thomas Scaffidi Bhavik Shah Salome Siavoshi Prasahnt Sivarajah Trenton Skogland Chun-Ju Su Loren J. Swenson Jared Sylvia Stephanie M. Teo Astrid Tomada Giacomo Torlai Mark Wistrom Kailing Zhang Ido Zuk Aashish A. Clerk Fernando G. S. L. Brand\~ao Alex Retzker Oskar Painter
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classification 🪐 quant-ph
keywords erasureerrorsqubitdual-railerrorcorrectiondephasingcheck
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Quantum error correction with erasure qubits promises significant advantages over standard error correction due to favorable thresholds for erasure errors. To realize this advantage in practice requires a qubit for which nearly all errors are such erasure errors, and the ability to check for erasure errors without dephasing the qubit. We demonstrate that a "dual-rail qubit" consisting of a pair of resonantly coupled transmons can form a highly coherent erasure qubit, where transmon $T_1$ errors are converted into erasure errors and residual dephasing is strongly suppressed, leading to millisecond-scale coherence within the qubit subspace. We show that single-qubit gates are limited primarily by erasure errors, with erasure probability $p_\text{erasure} = 2.19(2)\times 10^{-3}$ per gate while the residual errors are $\sim 40$ times lower. We further demonstrate mid-circuit detection of erasure errors while introducing $< 0.1\%$ dephasing error per check. Finally, we show that the suppression of transmon noise allows this dual-rail qubit to preserve high coherence over a broad tunable operating range, offering an improved capacity to avoid frequency collisions. This work establishes transmon-based dual-rail qubits as an attractive building block for hardware-efficient quantum error correction.

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