Enhancing the Dynamic Range of Quantum Sensing via Quantum Circuit Learning
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Abstract (arXiv)
Quantum metrology is a promising application of quantum technologies, enabling the precise measurement of weak external fields at a local scale. In typical quantum sensing protocols, a qubit interacts with an external field, and the amplitude of the field is estimated by analyzing the expectation value of a measured observable. Sensitivity can, in principle, be enhanced by increasing the number of qubits within a fixed volume, thereby maintaining spatial resolution. However, at high qubit densities, inter-qubit interactions induce complex many-body dynamics, resulting in multiple oscillations in the expectation value of the observable even for small field amplitudes. This ambiguity reduces the dynamic range of the sensing protocol. We propose a method to overcome the limitation in quantum metrology by adopting a quantum circuit learning framework using a parameterized quantum circuit to approximate a target function by optimizing the circuit parameters. In our method, after the qubits interact with the external field, we apply a sequence of parameterized quantum gates and measure a suitable observable. By optimizing the gate parameters, the expectation value is trained to exhibit a monotonic response within a target range of field amplitudes, thereby eliminating multiple oscillations and enhancing the dynamic range. This method offers a strategy for improving quantum sensing performance in dense qubit systems.
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References · 11
- 2020Variational Quantum Algorithmscited by 692
- 2018Supervised learning with quantum enhanced feature spacescited by 665
- 2018Barren plateaus in quantum neural network training landscapescited by 630
- 2020Power of data in quantum machine learningcited by 338
- 2020A rigorous and robust quantum speed-up in supervised machine learningcited by 271
- 2021Supervised quantum machine learning models are kernel methodscited by 200
- 2021Quantum advantage in learning from experimentscited by 188
- 2024Barren Plateaus in Variational Quantum Computingcited by 133
- 2021Quantum machine learning beyond kernel methodscited by 92
- 2022Exponential concentration in quantum kernel methodscited by 90
- 2022Universal expressiveness of variational quantum classifiers and quantum kernels for support vector machinescited by 28
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