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Shot Optimization in Quantum Machine Learning Architectures to Accelerate Training

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arxiv 2304.12950 v2 pith:URFG3DYC submitted 2023-04-21 quant-ph cs.LG

classification quant-phcs.LG
keywords shotsshotdatasetfunctionnumbersteptrainingaccuracy
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In this paper, we propose shot optimization method for QML models at the expense of minimal impact on model performance. We use classification task as a test case for MNIST and FMNIST datasets using a hybrid quantum-classical QML model. First, we sweep the number of shots for short and full versions of the dataset. We observe that training the full version provides 5-6% higher testing accuracy than short version of dataset with up to 10X higher number of shots for training. Therefore, one can reduce the dataset size to accelerate the training time. Next, we propose adaptive shot allocation on short version dataset to optimize the number of shots over training epochs and evaluate the impact on classification accuracy. We use a (a) linear function where the number of shots reduce linearly with epochs, and (b) step function where the number of shots reduce in step with epochs. We note around 0.01 increase in loss and around 4% (1%) reduction in testing accuracy for reduction in shots by up to 100X (10X) for linear (step) shot function compared to conventional constant shot function for MNIST dataset, and 0.05 increase in loss and around 5-7% (5-7%) reduction in testing accuracy with similar reduction in shots using linear (step) shot function on FMNIST dataset. For comparison, we also use the proposed shot optimization methods to perform ground state energy estimation of different molecules and observe that step function gives the best and most stable ground state energy prediction at 1000X less number of shots.

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  1. How Many Shots Does It Take? A Noise-Aware Quantum Resource Allocation Framework

    quant-ph 2026-07 conditional novelty 5.0 of 10

    Closed-form, noise-aware formulas give the shot count for a target success probability and allocate a fixed shot budget across circuit partitions in proportion to each partition's noise variance.

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