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arXiv 2408.06445cs.LGcs.AI

面向长期交通预测中连续时间流数据的多视图神经微分方程

Multi-View Neural Differential Equations for Continuous-Time Stream Data in Long-Term Traffic Forecasting

University of Florida(佛罗里达大学)

Zibo Liu, Zhe Jiang, Shigang Chen

AI总结:

针对传统神经微分方程难以捕捉延迟、动态边及突变趋势模式的问题,提出多视图神经微分方程架构,通过多视图潜在表征学习捕捉交通动态,在真实数据集上实现更优的长期交通预测精度与鲁棒性。

摘要:

长期交通流预测在智能交通中发挥着关键作用,它能让交通管理者提前调整决策。然而,由于连续时间流数据中存在时空相关性与复杂动态模式,该问题极具挑战性。神经微分方程(Neural Differential Equations, NDEs)是当前学习连续时间交通动态的前沿方法之一,但传统NDE模型在长期交通预测中存在缺陷,无法捕捉延迟交通模式、动态边(位置间关联)模式以及突变趋势模式。为弥补这一不足,我们提出了一种名为Multi-View Neural Differential Equations(多视图神经微分方程)的新型NDE架构。该模型通过在神经微分方程内部学习潜在多表征,在不同状态变量(视图)中捕捉当前状态、延迟状态与趋势。我们在多个真实交通数据集上开展了大量实验,结果表明所提方法优于现有前沿方法,在长期预测中具备更优的预测精度,且在输入含噪声或缺失的情况下表现出更强的鲁棒性。

英文摘要:

Long-term traffic flow forecasting plays a crucial role in intelligent transportation as it allows traffic managers to adjust their decisions in advance. However, the problem is challenging due to spatio-temporal correlations and complex dynamic patterns in continuous-time stream data. Neural Differential Equations (NDEs) are among the state-of-the-art methods for learning continuous-time traffic dynamics. However, the traditional NDE models face issues in long-term traffic forecasting due to failures in capturing delayed traffic patterns, dynamic edge (location-to-location correlation) patterns, and abrupt trend patterns. To fill this gap, we propose a new NDE architecture called Multi-View Neural Differential Equations. Our model captures current states, delayed states, and trends in different state variables (views) by learning latent multiple representations within Neural Differential Equations. Extensive experiments conducted on several real-world traffic datasets demonstrate that our proposed method outperforms the state-of-the-art and achieves superior prediction accuracy for long-term forecasting and robustness with noisy or missing inputs.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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