论文标题

表征在瑕疵下连贯的集成光子神经网络

Characterizing Coherent Integrated Photonic Neural Networks under Imperfections

论文作者

Banerjee, Sanmitra, Nikdast, Mahdi, Chakrabarty, Krishnendu

论文摘要

综合光子神经网络(IPNN)成为常规电子AI加速器的有前途的后继者,因为它们在计算速度和能源效率方面提供了可观的改善。特别是,相干IPNN使用Mach-Zehnder干涉仪(MZIS)的阵列进行单位转换来执行节能矩阵矢量乘法。但是,IPNN中的基本MZI设备容易受到光刻变化和热串扰引起的不确定性,并且由于不均匀的MZI插入损失和量化误差而导致不确定的不确定性,这是由于调谐相角中的低精度编码而导致的。在本文中,我们首次使用自下而上的方法系统地表征了IPNN中这种不确定性和不确定性(共同称为缺陷)的影响。我们表明,它们对IPNN准确性的影响可能会根据受影响组件的调谐参数(例如相角),其物理位置以及不完美的性质和分布而有所不同。为了提高可靠性措施,我们确定了关键的IPNN构件,在不完美之下,这些基础可能导致分类精度的灾难性降解。我们表明,在多个同时缺陷下,即使不完美参数限制在较小的范围内,IPNN推断精度也可能会降低46%。我们的结果还表明,推断精度对影响IPNN输入层旁边的线性层中MZI的缺陷敏感。

Integrated photonic neural networks (IPNNs) are emerging as promising successors to conventional electronic AI accelerators as they offer substantial improvements in computing speed and energy efficiency. In particular, coherent IPNNs use arrays of Mach-Zehnder interferometers (MZIs) for unitary transformations to perform energy-efficient matrix-vector multiplication. However, the underlying MZI devices in IPNNs are susceptible to uncertainties stemming from optical lithographic variations and thermal crosstalk and can experience imprecisions due to non-uniform MZI insertion loss and quantization errors due to low-precision encoding in the tuned phase angles. In this paper, we, for the first time, systematically characterize the impact of such uncertainties and imprecisions (together referred to as imperfections) in IPNNs using a bottom-up approach. We show that their impact on IPNN accuracy can vary widely based on the tuned parameters (e.g., phase angles) of the affected components, their physical location, and the nature and distribution of the imperfections. To improve reliability measures, we identify critical IPNN building blocks that, under imperfections, can lead to catastrophic degradation in the classification accuracy. We show that under multiple simultaneous imperfections, the IPNN inferencing accuracy can degrade by up to 46%, even when the imperfection parameters are restricted within a small range. Our results also indicate that the inferencing accuracy is sensitive to imperfections affecting the MZIs in the linear layers next to the input layer of the IPNN.

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