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quant-ph2026

Duality constrains optimal thresholds in quantum error correction

Lucas H. English, Haoyuan Luo, Yangming Wang +3

Error correction thresholds are often treated as the primary figure of merit for comparing quantum error-correcting code families. We show that the optimal error correction thresho…

quant-ph2026

Computing with many encoded logical qubits beyond break-even

Shival Dasu, Matthew DeCross, Andrew Y. Guo +42

High-rate quantum error correcting (QEC) codes encode many logical qubits in a given number of physical qubits, making them promising candidates for quantum computation. Implementi…

quant-ph2025

Sequential decoding of the XYZ hexagonal stabilizer code

Basudha Srivastava, Yinzi Xiao, Anton Frisk Kockum +2

Quantum error correction requires accurate and efficient decoding to optimally suppress errors in the encoded information. For concatenated codes, where one code is embedded within…

quant-ph2025

Data-driven decoding of quantum error correcting codes using graph neural networks

Moritz Lange, Pontus Havström, Basudha Srivastava +6

To leverage the full potential of quantum error-correcting stabilizer codes it is crucial to have an efficient and accurate decoder. Accurate, maximum likelihood, decoders are comp…

quant-ph2024

Exact results on finite size corrections for surface codes tailored to biased noise

Yinzi Xiao, Basudha Srivastava, Mats Granath

The code-capacity threshold of a scalable quantum error correcting stabilizer code can be expressed as a thermodynamic phase transition of a corresponding random-bond Ising model.…