Near-Ultimate Quantum-Enhanced Sensitivity in Dissipative Critical Sensing with Partial Access

TL;DR

This paper demonstrates that a dissipative quantum sensor based on a driven Jaynes-Cummings system can achieve near-optimal quantum-enhanced sensitivity even with partial access, by leveraging phase space bistability and Bayesian estimation.

Contribution

It introduces a method to attain near-ultimate quantum sensitivity in dissipative sensors using partial system access and phase space bistability, improving practical quantum sensing.

Findings

Super-linear sensitivity enhancement in the strong-coupling regime.

Quantum sensitivity persists with partial subsystem access.

Homodyne detection combined with Bayesian estimation nearly saturates sensitivity limits.

Abstract

Quantum sensors are powerful devices that exploit quantum effects to detect minute quantities with extremely high precision. Two obstacles to harnessing the full capacity of quantum probes are the resource-intensive preparation of the probe and the need for sophisticated measurements that typically require full access to the entire probe. Here, we address these challenges by investigating the driven Jaynes-Cummings system undergoing a dissipative quantum phase transition as a quantum sensor. We show that detuning the system off resonance significantly improves sensing performance by adequately selecting a preferred bistable state in phase space. Our dissipative sensor, independent of the initial probe preparation, exhibits a super-linear enhancement in sensitivity with respect to a specific sensing resource -- the strong-coupling regime ratio -- which manifests in both the full system and partial subsystem. Hence, quantum-enhanced sensitivity persists even when only partial system accessibility is available. Remarkably, we show that a homodyne detection of the field state, combined with Bayesian estimation, nearly saturates the ultimate sensitivity limit of the entire system.