Simultaneous discovery of quantum error correction codes and encoders with a noise-aware reinforcement learning agent

Jan Ollé, Remmy A. M. Zen, Matteo Ballerini Puviani, Florian Marquardt

npj Quantum Information 2024 article cited by 23

importance 7/10 partially solved Quantum Computing Algorithms and Architecture quantum computing stage: research

Discovering quantum error correction codes and encoding circuits tailored to specific qubit hardware is critical and hard to do manually; prior reinforcement learning approaches were severely limited in scalability.

Quantum error correction is essential for building reliable, useful quantum computers.

Trained a reinforcement learning agent that automatically discovers both QEC codes and their encoding circuits from scratch for a given gate set, connectivity and error model, using a Knill-Laflamme-based reward and a vectorized Clifford simulator; also introduced a noise-aware meta-agent concept.

Effective up to 25 physical qubits and distance-5 codes; roadmap stated toward 100 qubits and distance-10 codes.

Significantly expands the scale of automated QEC code and encoder discovery, with a stated path to larger systems.

Venue npj Quantum Information
Published 2024
Work type article
Authors Jan Ollé, Remmy A. M. Zen, Matteo Ballerini Puviani, Florian Marquardt
Citations 23 (OpenAlex, at import time)
References 48
Model or method Reinforcement learning agent (noise-aware meta-agent)
Organization not stated in source
Primary source https://doi.org/10.1038/s41534-024-00920-y
Open access gold
Keywords quantum error correction, reinforcement learning, code discovery, encoding circuits, noise-aware agent
7 / 10

significant — thousands to millions affected

Quantum error correction is called a critical problem for experimental quantum computing; work significantly expands automated QEC code discovery scale, a foundational field.

Basis: inferred. Judged from the source text, which gives no explicit scale. Stated scale: up to 25 physical qubits, distance-5 codes; roadmap to 100 qubits, distance-10. Method and limits.

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