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Low-Cost Noise Reduction for Clifford Circuits.

Nicolas Delfosse1, Edwin Tham1

  • 1IonQ Inc., 4505 Campus Drive, College Park, Maryland 20740, USA.

Physical Review Letters
|March 25, 2025
PubMed
Summary
This summary is machine-generated.

We introduce Clifford noise reduction (CliNR), a method reducing logical error rates in quantum circuits. CliNR offers lower overhead than error correction and avoids complex sampling, making quantum computing more practical.

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Area of Science:

  • Quantum computing
  • Quantum information science
  • Error mitigation and correction

Background:

  • Quantum computations are susceptible to noise, leading to errors.
  • Existing methods like quantum error correction (QEC) and error mitigation have significant overheads.
  • Clifford circuits are fundamental building blocks in quantum algorithms.

Purpose of the Study:

  • To propose a novel scheme, Clifford noise reduction (CliNR), for reducing logical error rates in Clifford circuits.
  • To achieve lower overhead compared to traditional quantum error correction.
  • To avoid the exponential sampling overhead associated with error mitigation techniques.

Main Methods:

  • CliNR implements Clifford circuits by decomposing them into subcircuits.
  • Gate teleportation is utilized to perform these subcircuits.
  • Random stabilizer measurements are employed to detect errors in resource states used for gate teleportation.
  • This approach is a teleported version of the coherent parity-check scheme with offline fault-detection.

Main Results:

  • CliNR achieves a vanishing logical error rate for specific families of n-qubit Clifford circuits where ns*p^2 approaches 0 (ns=o(1/p^2)).
  • This performance surpasses the limitations of direct implementation (s=o(1/p)).
  • The scheme requires minimal resources: 3n+1 qubits, 2s+o(s) gates, and has zero rejection rate.
  • Numerical simulations confirm error rate reduction in relevant noise regimes.

Conclusions:

  • CliNR presents a practical and efficient method for reducing logical errors in quantum computations.
  • Its low overhead makes it a viable alternative to quantum error correction for near-term quantum devices.
  • The scheme demonstrates scalability and effectiveness in mitigating noise within Clifford circuits.