<p>Quantum error correction (QEC) will likely be required to realize the full potential of quantum computing, but comes with daunting hardware overheads and demands low gate errors on the physical qubits<sup><CitationRef AdditionalCitationIDS="CR2 CR3" CitationID="CR1">1</CitationRef>–<CitationRef CitationID="CR4">4</CitationRef></sup>. These requirements can be eased by engineering qubits with a strong error hierarchy, in which the most common noise channels are also the easiest to correct. Erasure qubits can achieve this when detectable leakage errors out of the computational subspace dominate over the residual Pauli errors<sup><CitationRef AdditionalCitationIDS="CR6 CR7 CR8 CR9 CR10" CitationID="CR5">5</CitationRef>–<CitationRef CitationID="CR11">11</CitationRef></sup>, resulting in higher thresholds and improved scaling with code distance<sup><CitationRef CitationID="CR5">5</CitationRef>,<CitationRef CitationID="CR12">12</CitationRef>,<CitationRef CitationID="CR13">13</CitationRef></sup>. In practice, these advantages come to fruition only if the error hierarchy is preserved as much as possible throughout all gates and operations. Here we design and realize a two-qubit entangling gate for dual-rail cavity qubits, a type of erasure qubit encoded in a pair of superconducting microwave cavities<sup><CitationRef CitationID="CR7">7</CitationRef></sup>. Our experimental demonstration confirms that the error hierarchy is largely preserved during the gate. The gate is fast (about 500 ns duration) and shows low erasure rates of approximately 0.5% per gate, remaining Pauli errors below 0.1%, and a strong bias towards dephasing errors, in which bit-flips are practically non-existent at the 10<sup>−6</sup> level. These results enable a faster path to error-corrected systems that rapidly suppress errors as they scale; a claim we support with our detailed surface code simulations.</p>

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An entangling gate for dual-rail erasure qubits

  • Nitish Mehta,
  • James D. Teoh,
  • Taewan Noh,
  • Ankur Agrawal,
  • Amos Anderson,
  • Beau Birdsall,
  • Avadh Brahmbhatt,
  • Winfred Byrd,
  • Anthony Cabrera,
  • Marc Cacioppo,
  • Leo Carroll,
  • Jonathan Chen,
  • Tzu-Chiao Chien,
  • Richard A. Chamberlin,
  • Jacob C. Curtis,
  • Doreen Danso,
  • Sanjana Renganatha Desigan,
  • Francesco D’Acounto,
  • Bassel Heiba Elfeky,
  • S. M. Farzaneh,
  • Chase Foley,
  • Benjamin Gudlewski,
  • Hannah Hastings,
  • Robert Johnson,
  • Nishaad Khedkar,
  • Trevor Keen,
  • Anup Kumar,
  • Cihan Kurter,
  • Kamila Krawczuk,
  • Eric Langstengel,
  • Richard D. Li,
  • Gangqiang Liu,
  • Hanyi Lu,
  • Pinlei Lu,
  • Luke Mastalli-Kelly,
  • Adam Maines,
  • Michael Maxwell,
  • Heather McCarrick,
  • Mona Mirzaei,
  • Anirudh Narla,
  • Omar Rashad,
  • Erik Reikes,
  • Mizanur Rahman,
  • Rurik Primiani,
  • Michael Schwaller,
  • Ali Sabbah,
  • Tali Shemma,
  • Ruby A. Shi,
  • Sitakanta Satapathy,
  • Dean Stolpe,
  • Jonathan Strenczewilk,
  • Doug Szperka,
  • Iu-Wei Sze,
  • David Sweeney,
  • Preetham Tikkireddi,
  • Chin-Lun Tsung,
  • Daren Vet Sam,
  • Daniel K. Weiss,
  • Zhibo Yang,
  • Liuqi Yu,
  • Teng Zhang,
  • Olivier Boireau,
  • Stephen Horton,
  • Sean Weinberg,
  • José Aumentado,
  • Bryan Cord,
  • Chan U. Lei,
  • Joseph O. Yuan,
  • Shantanu O. Mundhada,
  • Kevin S. Chou,
  • S. Harvey Moseley Jr,
  • Robert J. Schoelkopf

摘要

Quantum error correction (QEC) will likely be required to realize the full potential of quantum computing, but comes with daunting hardware overheads and demands low gate errors on the physical qubits14. These requirements can be eased by engineering qubits with a strong error hierarchy, in which the most common noise channels are also the easiest to correct. Erasure qubits can achieve this when detectable leakage errors out of the computational subspace dominate over the residual Pauli errors511, resulting in higher thresholds and improved scaling with code distance5,12,13. In practice, these advantages come to fruition only if the error hierarchy is preserved as much as possible throughout all gates and operations. Here we design and realize a two-qubit entangling gate for dual-rail cavity qubits, a type of erasure qubit encoded in a pair of superconducting microwave cavities7. Our experimental demonstration confirms that the error hierarchy is largely preserved during the gate. The gate is fast (about 500 ns duration) and shows low erasure rates of approximately 0.5% per gate, remaining Pauli errors below 0.1%, and a strong bias towards dephasing errors, in which bit-flips are practically non-existent at the 10−6 level. These results enable a faster path to error-corrected systems that rapidly suppress errors as they scale; a claim we support with our detailed surface code simulations.