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Learning to Measure Quantum Neural Networks
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The rapid progress in quantum computing (QC) and machine learning (ML) has attracted growing attention, prompting extensive research into quantum machine learning (QML) algorithms to solve diverse and complex problems. Designing high-performance QML models demands expert-level proficiency, which remains a significant obstacle to the broader adoption of QML. A few major hurdles include crafting effective data encoding techniques and parameterized quantum circuits, both of which are crucial to the performance of QML models. Additionally, the measurement phase is frequently overlooked-most current QML models rely on pre-defined measurement protocols that often fail to account for the specific problem being addressed. We introduce a novel approach that makes the observable of the quantum system-specifically, the Hermitian matrix-learnable. Our method features an end-to-end differentiable learning framework, where the parameterized observable is trained alongside the ordinary quantum circuit parameters simultaneously. Using numerical simulations, we show that the proposed method can identify observables for variational quantum circuits that lead to improved outcomes, such as higher classification accuracy, thereby boosting the overall performance of QML models.
Forward citations
Cited by 4 Pith papers
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Reducing quantum measurements in qubit-based overlapping grouping methods for quantum energy estimation through better initializations
VarSI covariance-informed non-overlapping Pauli groupings reduce measurement counts ~38% over SI and improve ICS by mean 9–15% (max ~70%) across 130 molecular Hamiltonians.
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QuKAN: A Quantum Circuit Born Machine approach to Quantum Kolmogorov Arnold Networks
A quantum circuit Born machine can encode B-spline basis functions and trainable coefficients to form hybrid and fully quantum KAN residual functions, demonstrated on toy classification and regression.
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Observable Geometry for Effective Quantum Circuits
A stabilizer-overlap score built from a Hamiltonian's eigenspaces predicts which variational circuit generators are redundant and should be removed.
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Quantum Reinforcement Learning by Adaptive Non-local Observables
Adaptive non-local observables, jointly trained with variational circuit parameters, improve DQN and A3C reinforcement learning agents on simulated benchmark tasks relative to fixed Pauli-measurement baselines.
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