探索量子神经网络在慢性肾病诊断中的设计组合,找到高效高精度方案。
Design Space Exploration of Hybrid Quantum Neural Networks for Chronic Kidney Disease

- 系统测试625种编码、电路、测量与采样组合,全面评估性能差异。
- 发现简单架构配合适当编码(如IQP+环形纠缠)可实现最佳精度与效率平衡。
- 揭示设计要素间复杂交互关系,为实际应用提供可操作指导。
混合量子神经网络(HQNNs)是近期有前景的近中期量子机器学习范式。其实际性能高度依赖于经典-量子数据编码、量子电路结构、测量策略和采样次数等设计选择。本文针对慢性肾病(CKD)诊断任务,对HQNN的设计空间进行全面探索。基于精心筛选并预处理的临床数据集,我们基准测试了由5种编码方式、5种纠缠结构、5种测量策略和5种采样设置组合而成的625个不同模型。所有模型均采用10折分层交叉验证训练,并在测试集上使用准确率、曲线下面积(AUC)、F1分数及综合性能得分等多维度指标评估。结果表明,编码方式与电路结构之间存在强烈且非平凡的交互作用,高性能未必需要大量参数或复杂电路。特别地,紧凑架构结合恰当编码(如IQP搭配环形纠缠)能实现精度、鲁棒性与效率的最佳权衡。除绝对性能分析外,还揭示了各设计维度如何影响学习行为,提供实用优化建议。
原文摘要 · Abstract (English)
Hybrid Quantum Neural Networks (HQNNs) have recently emerged as a promising paradigm for near-term quantum machine learning. However, their practical performance strongly depends on design choices such as classical-to-quantum data encoding, quantum circuit architecture, measurement strategy and shots. In this paper, we present a comprehensive design space exploration of HQNNs for Chronic Kidney Disease (CKD) diagnosis. Using a carefully curated and preprocessed clinical dataset, we benchmark 625 different HQNN models obtained by combining five encoding schemes, five entanglement architectures, five measurement strategies, and five different shot settings. To ensure fair and robust evaluation, all models are trained using 10-fold stratified cross-validation and assessed on a test set using a comprehensive set of metrics, including accuracy, area under the curve (AUC), F1-score, and a composite performance score. Our results reveal strong and non-trivial interactions between encoding choices and circuit architectures, showing that high performance does not necessarily require large parameter counts or complex circuits. In particular, we find that compact architectures combined with appropriate encodings (e.g., IQP with Ring entanglement) can achieve the best trade-off between accuracy, robustness, and efficiency. Beyond absolute performance analysis, we also provide actionable insights into how different design dimensions influence learning behavior in HQNNs.
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