Enhancing Noisy Quantum Sensing by GHZ State Partitioning
Allen Zang, Tian-Xing Zheng, Peter C. Maurer, Frederic T. Chong, Martin Suchara, and Tian Zhong

TL;DR
This paper proposes a resource partitioning strategy for GHZ states in noisy quantum sensing, demonstrating improved phase estimation performance under realistic noise conditions through analytical and dynamic analysis.
Contribution
It introduces a simple partitioning method for GHZ states to optimize quantum sensing in noisy environments, supported by analytical formulas and dynamic simulations.
Findings
Partitioning GHZ states enhances quantum Fisher information under noise.
Optimal number of sub-ensembles depends on noise characteristics.
Partitioning improves short-time and sequential sensing performance.
Abstract
Presence of harmful noise is inevitable in entanglement-enhanced sensing systems, requiring careful allocation of resources to optimize sensing performance in practical scenarios. We advocate a simple but effective strategy to improve sensing performance in the presence of noise. Given a fixed number of quantum sensors, we partition the preparation of GHZ states by preparing smaller, independent sub-ensembles of GHZ states instead of a GHZ state across all sensors. We perform extensive analytical studies of the phase estimation performance when using partitioned GHZ states under realistic noise -- including state preparation error, particle loss during parameter encoding, and sensor dephasing during parameter encoding. We derive simple, closed-form expressions that quantify the optimal number of sub-ensembles for partitioned GHZ states. We also examine the explicit noisy quantum sensing…
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