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20242026
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quant-ph2026

Preserving Heisenberg-Limited Metrological Information during Storage via Correlated-Noise Correction

Hang Xu, Xue-Ke Song, Jingzheng Huang +2

Quantum error correction has become an indispensable tool for restoring Heisenberg-limited precision in noisy quantum metrology. Existing protocols, however, almost exclusively foc…

quant-ph2026

Converting Quantum Sensing Noise into Erasures

Xingyu Liu, Zhaotong Cui, Binke Xia +4

The paper introduces a passive scheme that converts certain quantum sensing noise into erasures, enabling robust sensing without detailed noise knowledge, and demonstrates the meth…

quant-ph2026

Scaling Enhancement in Distributed Quantum Sensing via Bidirectional Causal Routing

Binke Xia, Zhaotong Cui, Jingzheng Huang +2

Sensing networks underpin applications ranging from fundamental physics to real-world engineering. Distributed quantum sensing (DQS) can improve measurement performance, but existi…

quant-ph2025

Learning to Restore Heisenberg Limit in Noisy Quantum Sensing via Quantum Digital Twin

Hang Xu, Tailong Xiao, Jingzheng Huang +2

Quantum sensors leverage nonclassical resources to achieve sensing precision at the Heisenberg limit, surpassing the standard quantum limit attainable through classical strategies.…

quant-ph2025

Scaling Enhancement in Quantum Metrology via Indefinite-Time-Direction Encoding

Binke Xia, Jingzheng Huang, Yuxiang Yang +1

The precision limit in quantum metrology, quantified by the root-mean-square error of parameter estimation, is conventionally expected to improve at most linearly with the total in…

quant-ph2025

Towards Heisenberg limit without critical slowing down via quantum reinforcement learning

Hang Xu, Tailong Xiao, Jingzheng Huang +3

Critical ground states of quantum many-body systems have emerged as vital resources for quantum-enhanced sensing. Traditional methods to prepare these states often rely on adiabati…