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ICLR2024顶会

ModernTCN: A Modern Pure Convolution Structure for General Time Series Analysis

Donghao Luo, Xue Wang

出版方
2024年份
392被引次数
93顶会引用

摘要

Recently, Transformer-based and MLP-based models have emerged rapidly and won dominance in time series analysis. In contrast, convolution is losing steam in time series tasks nowadays for inferior performance. This paper studies the open question of how to better use convolution in time series analysis and makes efforts to bring convolution back to the arena of time series analysis. To this end, we modernize the traditional TCN and conduct time series related modifications to make it more suitable for time series tasks. As the outcome, we propose ModernTCN and successfully solve this open question through a seldom-explored way in time series community. As a pure convolution structure, ModernTCN still achieves the consistent state-of-the-art performance on five mainstream time series analysis tasks while maintaining the efficiency advantage of convolution-based models, therefore providing a better balance of efficiency and performance than state-of-the-art Transformer-based and MLP-based models. Our study further reveals that, compared with previous convolution-based models, our ModernTCN has much larger effective receptive fields (ERFs), therefore can better unleash the potential of convolution in time series analysis. Code is available at this repository: https://github.com/luodhhh/ModernTCN . * The original paper of N-BEATS (Oreshkin et al., 2019) adopts a special ensemble method to promote the performance. For fair comparisons, we remove the ensemble and only compare the pure forecasting models. * CARD is re-implemented by us based on the pseudo-code in the original paper (Xue et al., 2023) . In original paper, CARD is trained with cosine learning rate decay and linear warm-up. For fair comparisons, we remove this additional training scheme. * The original paper of Anomaly Transformer (Xu et al., 2021) adopts the temporal association and reconstruction error as a joint anomaly criterion. For fair comparisons, we only use reconstruction error here.

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