Silicon qubit fidelities approaching incoherent noise limits via pulse engineering

By C. Yang, K. Chan, R. Harper, W. Huang, T. Evans, J. C. Hwang, B. Hensen, A. Laucht, T. Tanttu, Fay Hudson and 5 more. Nature Electronics, 2018

204 citations recorded by the source corpus.

Spin qubits created from gate-defined silicon metal–oxide–semiconductor quantum dots are a promising architecture for quantum computation. The high single qubit fidelities possible in these systems, combined with quantum error correcting codes, could potentially offer a route to fault-tolerant quantum computing. To achieve fault tolerance, however, gate error rates must be reduced to below a certain threshold and, in general, correlated errors must be removed. Here we show that pulse engineering techniques can be used to reduce the average Clifford gate error rates for silicon quantum dot spin qubits down to 0.043%. This represents a factor of three improvement over state-of-the-art silicon quantum dot devices and extends the randomized benchmarking coherence time to 9.4 ms. By including tomographically complete measurements in our randomized benchmarking, we infer a higher-order feature of the noise called the unitarity, which measures the coherence of noise. This, in turn, allows us to theoretically predict that average gate error rates as low as 0.026% may be achievable with further pulse improvements. These spin qubit fidelities are ultimately limited by incoherent noise, which we attribute to charge noise from the silicon device structure or the environment.Pulse engineering techniques can be used to reduce the average Clifford gate error rates for silicon quantum dot spin qubits down to 0.043%, a factor of three improvement over state-of-the-art silicon devices.

Subfields: Artificial Intelligence, Atomic and Molecular Physics, and Optics, Computational Theory and Mathematics

View Paper: https://www.semanticscholar.org/paper/33957587b2efd32381a3722f067725a3040a2c20

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In Atomic and Molecular Physics, and Optics

  1. Menno Veldhorst
  2. Thomas Schulte-Herbrüggen
  3. Lieven M. K. Vandersypen
  4. Ronnie Kosloff
  5. Adam Smith
  6. Frank Pollmann
  7. Simone Montangero
  8. J. Knolle

In Computational Theory and Mathematics

  1. Thomas Schulte-Herbrüggen
  2. Ronnie Kosloff
  3. Frank Pollmann
  4. Gunther Dirr
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