理解广义卷积神经网络中的逻辑移位误差传播

Marzio Vallero;Emanuele Dri;Edoardo Giusto;Bartolomeo Montrucchio;Paolo Rech
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引用次数: 0

摘要

量子卷积神经网络(Quanvolutional Neural Networks,QNNs)利用固有的量子能力提高了传统卷积的性能,在图像分类方面取得了成功。遗憾的是,量子比特的可靠性可能是 QNNs 推理的一个重要问题,因为其逻辑状态可能会因内在噪声和与自然辐射的相互作用而改变。本文旨在研究逻辑偏移错误(即量子比特状态的意外改变)在 QNN 中的传播。我们提出了一种自下而上的评估方法,报告了 13 322 547 200 次逻辑偏移注入的数据。我们分析了实现单次卷积的量子电路中的误差传播特性,以及同一 QNN 的各种设计中的误差传播特性,并改变了数据集和网络深度。我们通过量子位、通道和子网格跟踪逻辑偏移错误的传播,找出更有可能导致错误分类的故障。我们发现,在量子卷积层中,多达 10% 的注入会导致错误分类,即使是很小程度的逻辑偏移也足以干扰网络功能。我们的详细分析表明,改变量子比特概率振幅的量子比特状态破坏比改变其相位的破坏更为关键,某些对象类别比其他类别更容易受到破坏,子网格的关键性取决于数据集,而控制量子比特一旦受到破坏,比目标量子比特更容易修改 QNN 的输出。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Understanding Logical-Shift Error Propagation in Quanvolutional Neural Networks
Quanvolutional neural networks (QNNs) have been successful in image classification, exploiting inherent quantum capabilities to improve performance of traditional convolution. Unfortunately, the qubit's reliability can be a significant issue for QNNs inference, since its logical state can be altered by both intrinsic noise and by the interaction with natural radiation. In this article, we aim at investigating the propagation of logical-shift errors (i.e., the unexpected modification of the qubit state) in QNNs. We propose a bottom–up evaluation reporting data from 13 322 547 200 logical-shift injections. We characterize the error propagation in the quantum circuit implementing a single convolution and then in various designs of the same QNN, varying the dataset and the network depth. We track the logical-shift error propagation through the qubits, channels, and subgrids, identifying the faults that are more likely to cause misclassifications. We found that up to 10% of the injections in the quanvolutional layer cause misclassification and even logical-shifts of small magnitude can be sufficient to disturb the network functionality. Our detailed analysis shows that corruptions in the qubits' state that alter their probability amplitude are more critical than the ones altering their phase, that some object classes are more likely than others to be corrupted, that the criticality of subgrids depends on the dataset, and that the control qubits, once corrupted, are more likely to modify the QNN output than the target qubits.
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