arXiv:2505.13525quant-phcs.AI2025-05被引 8

让量子测量可学习,提升量子机器学习模型性能

Learning to Program Quantum Measurements for Machine Learning

  • 用神经网络动态编程量子可观测量,实现端到端优化
  • 在分类任务中准确率更高,优于现有方法
  • 适合想提升量子电路表现的算法研究者

量子计算与机器学习的快速发展催生了对量子机器学习(QML)算法的广泛探索,以应对复杂挑战。构建高性能QML模型需专家级知识,关键难点在于有效数据编码策略和参数化量子线路的设计。此外,测量过程常被忽视——多数现有模型采用固定测量方案,难以适配具体问题需求。本文提出一种新框架,使量子系统的可观测量(即厄米矩阵)可训练。该方法基于端到端可微学习,同时优化用于编程可观测量的神经网络与标准量子电路参数。可观测量由神经网络实时动态生成,能随输入数据流自适应调整。数值模拟表明,该方法能在变分量子电路中有效动态编程可观测量,显著提升模型性能,尤其在分类任务中取得更高准确率。

原文摘要 · Abstract (English)

The rapid advancements in quantum computing (QC) and machine learning (ML) have sparked significant interest, driving extensive exploration of quantum machine learning (QML) algorithms to address a wide range of complex challenges. The development of high-performance QML models requires expert-level expertise, presenting a key challenge to the widespread adoption of QML. Critical obstacles include the design of effective data encoding strategies and parameterized quantum circuits, both of which are vital for the performance of QML models. Furthermore, the measurement process is often neglected-most existing QML models employ predefined measurement schemes that may not align with the specific requirements of the targeted problem. We propose an innovative framework that renders the observable of a quantum system-specifically, the Hermitian matrix-trainable. This approach employs an end-to-end differentiable learning framework, enabling simultaneous optimization of the neural network used to program the parameterized observables and the standard quantum circuit parameters. Notably, the quantum observable parameters are dynamically programmed by the neural network, allowing the observables to adapt in real time based on the input data stream. Through numerical simulations, we demonstrate that the proposed method effectively programs observables dynamically within variational quantum circuits, achieving superior results compared to existing approaches. Notably, it delivers enhanced performance metrics, such as higher classification accuracy, thereby significantly improving the overall effectiveness of QML models.

量子机器学习可学习测量变分量子电路

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