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This research presents a practical method to surpass the conventional linear scaling limits of quantum metrology by utilizing indefinite-time-direction encoding. The approach achieves nonlinear precision improvements in angular-rotation measurements without requiring unbounded probe-side information resources or excessively large parameter variances. By converting noncommuting operations into metrological gain, this work offers a viable framework for enhancing sensing applications with realistic technical constraints.
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Scaling Enhancement in Quantum Metrology via Indefinite-Time-Direction Encoding

arXiv3 min read

arXiv:2510.09216v2 Announce Type: replace Abstract: 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 interrogation time T and with the number N of queried quantum gates. Although several metrological schemes have been shown to achieve precision scaling faster than linear in T and N, they typically rely on unbounded probe-side information resources, usually qualified by an increasingly large variance of the parameter generator. This requirement complicates the interpretation of the resulting scaling advantage and poses substantial technical challenges. In this work, we employ an indefinite-time-direction encoding process to achieve a nonlinear-scaling enhancement of the precision limit. Rather than relying on increasingly informative probe states, our method converts controllable noncommuting encoding operations into metrological gain. Experimentally, we implement this protocol for angular-rotation measurement in a quantum optical system and demonstrate a nonlinear-scaling improvement in practical precision without using probe-side information resources. These results establish a practical framework for surpassing conventional linear-scaling precision limits in quantum metrology and provide new insights into precision enhancement in realistic quantum metrological and sensing applications.

Abstract: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 interrogation time T and with the number N of queried quantum gates. Although several metrological schemes have been shown to achieve precision scaling faster than linear in T and N, they typically rely on unbounded probe-side information resources, usually qualified by an increasingly large variance of the parameter generator. This requirement complicates the interpretation of the resulting scaling advantage and poses substantial technical challenges. In this work, we employ an indefinite-time-direction encoding process to achieve a nonlinear-scaling enhancement of the precision limit. Rather than relying on increasingly informative probe states, our method converts controllable noncommuting encoding operations into metrological gain. Experimentally, we implement this protocol for angular-rotation measurement in a quantum optical system and demonstrate a nonlinear-scaling improvement in practical precision without using probe-side information resources. These results establish a practical framework for surpassing conventional linear-scaling precision limits in quantum metrology and provide new insights into precision enhancement in realistic quantum metrological and sensing applications.

arXiv:2510.09216 [quant-ph]

(or arXiv:2510.09216v2 [quant-ph] for this version)

https://doi.org/10.48550/arXiv.2510.09216 Focus to learn more arXiv-issued DOI via DataCite

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Full text under the publisher's open licence · 269 words

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