CutReg: A loss regularizer for enhancing the scalability of QML via adaptive circuit cutting
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Abstract (arXiv)
Whether QML can offer a transformative advantage remains an open question. The severe constraints of NISQ hardware, particularly in circuit depth and connectivity, hinder both the validation of quantum advantage and the empirical investigation of major obstacles like barren plateaus. Circuit cutting techniques have emerged as a strategy to execute larger quantum circuits on smaller, less connected hardware by dividing them into subcircuits. However, this partitioning increases the number of samples needed to estimate the expectation value accurately through classical post-processing compared to estimating it directly from the full circuit. This work introduces a novel regularization term into the QML optimization process, directly penalizing the overhead associated with sampling. We demonstrate that this approach enables the optimizer to balance the advantages of gate cutting against the optimization of the typical ML cost function. Specifically, it navigates the trade-off between minimizing the cutting overhead and maintaining the overall accuracy of the QML model, paving the way to study larger complex problems in pursuit of quantum advantage.
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References · 14
- 2014Adam: A Method for Stochastic Optimizationcited by 37,240
- 2020The effect of data encoding on the expressive power of variational quantum machine learning modelscited by 333
- 2016Quantum Machine Learningcited by 326
- 2021Connecting ansatz expressibility to gradient magnitudes and barren plateauscited by 180
- 2021Parametrized quantum policies for reinforcement learningcited by 90
- 2022A Survey on Quantum Reinforcement Learningcited by 53
- 2020Quantum reinforcement learning in continuous action spacecited by 29
- 2023Let Quantum Neural Networks Choose Their Own Frequenciescited by 22
- 2022Quantum Policy Gradient Algorithm with Optimized Action Decodingcited by 21
- 2022Quantum Reinforcement Learning via Policy Iterationcited by 19
- 2022High Dimensional Quantum Machine Learning With Small Quantum Computerscited by 18
- 2023An Empirical Comparison of Optimizers for Quantum Machine Learning with SPSA-based Gradientscited by 14
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