计算机科学
初始化
颂歌
图形
人工智能
平滑的
人工神经网络
指数平滑
数据挖掘
常微分方程
机器学习
理论计算机科学
微分方程
数学
程序设计语言
数学分析
计算机视觉
应用数学
作者
Zhaobin Ma,Zhiqiang Lv,Zhihao Xu,Rongkun Ye,Jianbo Li
标识
DOI:10.1093/comjnl/bxaf038
摘要
Abstract Spatio-temporal forecasting has wide applications across various domains, particularly in intelligent transportation systems, where it plays a crucial role. Traffic flow prediction, a typical spatio-temporal forecasting task, involves complex dependencies across both time and space dimensions. Current research predominantly relies on graph neural networks (GNNs) for modeling. However, deep GNN architectures often face the issue of over-smoothing. To address this challenge, recent studies have explored integrating residual connections or neural ordinary differential equations (ODEs) with GNNs. Nonetheless, existing graph ODE methods have limitations in initializing latent feature representations for time series data and capturing higher order spatio-temporal dependencies. Additionally, they struggle to extract multi-scale temporal dependencies. In this paper, we propose a framework called the Multiple Second-order Continuous Graph Neural Network. The framework utilizes a second-order continuous GNN, and experiments on four real-world datasets demonstrate that it outperforms mainstream baseline models, thereby confirming the effectiveness of the proposed method.
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