LGAISPNov 3, 2024

FilterNet: Harnessing Frequency Filters for Time Series Forecasting

arXiv:2411.01623v297 citationsh-index: 10Has CodeNIPS
Originality Incremental advance
AI Analysis

This work addresses efficiency and accuracy issues in time series forecasting for applications requiring long sequences, though it appears incremental as it builds on existing signal processing ideas.

The paper tackles the problem of high-frequency signal vulnerability and computational inefficiency in Transformer-based time series forecasting by introducing FilterNet, which uses learnable frequency filters to extract key temporal patterns, achieving superior performance and efficiency on eight benchmarks.

While numerous forecasters have been proposed using different network architectures, the Transformer-based models have state-of-the-art performance in time series forecasting. However, forecasters based on Transformers are still suffering from vulnerability to high-frequency signals, efficiency in computation, and bottleneck in full-spectrum utilization, which essentially are the cornerstones for accurately predicting time series with thousands of points. In this paper, we explore a novel perspective of enlightening signal processing for deep time series forecasting. Inspired by the filtering process, we introduce one simple yet effective network, namely FilterNet, built upon our proposed learnable frequency filters to extract key informative temporal patterns by selectively passing or attenuating certain components of time series signals. Concretely, we propose two kinds of learnable filters in the FilterNet: (i) Plain shaping filter, that adopts a universal frequency kernel for signal filtering and temporal modeling; (ii) Contextual shaping filter, that utilizes filtered frequencies examined in terms of its compatibility with input signals for dependency learning. Equipped with the two filters, FilterNet can approximately surrogate the linear and attention mappings widely adopted in time series literature, while enjoying superb abilities in handling high-frequency noises and utilizing the whole frequency spectrum that is beneficial for forecasting. Finally, we conduct extensive experiments on eight time series forecasting benchmarks, and experimental results have demonstrated our superior performance in terms of both effectiveness and efficiency compared with state-of-the-art methods. Code is available at this repository: https://github.com/aikunyi/FilterNet

Code Implementations1 repo
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