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Robust Quantum Sensing with Multiparameter Decorrelation

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abstract

The performance of a quantum sensor is fundamentally limited by noise. This noise is particularly damaging when it becomes correlated with the readout of a target signal, caused by fluctuations of the sensor's operating parameters. These uncertainties limit sensitivity in a way that can be understood with multiparameter estimation theory. We develop a new approach, adaptable to any quantum platform, for designing robust sensing protocols that leverages multiparameter estimation theory and machine learning to decorrelate a target signal from fluctuating off-target (``nuisance'') parameters. Central to our approach is the identification of information-theoretic goals that guide a machine learning agent through an otherwise intractably large space of potential sensing protocols. As an illustrative example, we apply our approach to a reconfigurable optical lattice to design an accelerometer whose sensitivity is decorrelated from lattice depth noise. We demonstrate the effect of decorrelation on outcomes and Bayesian inferencing through statistical analysis in parameter space, and discuss implications for future applications in quantum metrology and computing.

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quant-ph 1

years

2025 1

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CONDITIONAL 1

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Geometric Invariants of Quantum Metrology

quant-ph · 2025-07-08 · conditional · novelty 6.0

The spectrum of the quantum Fisher information matrix built from a Lie algebra is invariant under unitaries in that algebra, so each Lie algebra assigns quantum states a fixed metrological resource budget.

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  • Geometric Invariants of Quantum Metrology quant-ph · 2025-07-08 · conditional · none · ref 59 · internal anchor

    The spectrum of the quantum Fisher information matrix built from a Lie algebra is invariant under unitaries in that algebra, so each Lie algebra assigns quantum states a fixed metrological resource budget.