R-GCN Based Function Inference for Gate-level Netlist

M. Amagasaki, Hiroki Oyama, Yuichiro Fujishiro, M. Iida, Hiroaki Yasuda, Hiroto Ito
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Abstract

: Graph neural networks are a type of deep-learning model for classification of graph domains. To infer arithmetic functions in a netlist, we applied relational graph convolutional networks (R-GCN), which can directly treat relations between nodes and edges. However, because original R-GCN supports only for node level labeling, it cannot be directly used to infer set of functions in a netlist. In this paper, by considering the distribution of labels for each node, we show a R-GCN based function inference method and data augmentation technique for netlist having multi- ple functions. According to our result, 91.4% accuracy is obtained from 1,000 training data, thus demonstrating that R-GCN-based methods can be e ff ective for graphs with multiple functions.
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基于R-GCN的门级网表函数推理
图神经网络是一种用于图域分类的深度学习模型。为了在网络表中推断算术函数,我们采用关系图卷积网络(R-GCN),它可以直接处理节点和边之间的关系。但是,由于原始的R-GCN只支持节点级标注,因此不能直接用于推断网表中的函数集。本文在考虑节点标签分布的基础上,提出了一种基于R-GCN的多函数网表函数推理方法和数据增强技术。根据我们的结果,1000个训练数据的准确率达到91.4%,这表明基于r - gcn的方法可以有效地处理具有多个函数的图。
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IPSJ Transactions on System LSI Design Methodology
IPSJ Transactions on System LSI Design Methodology Engineering-Electrical and Electronic Engineering
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