MixLinear: Extreme Low Resource Multivariate Time Series Forecasting with 0.1K Parameters
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Abstract (arXiv)
Recently, there has been a growing interest in Long-term Time Series Forecasting (LTSF), which involves predicting long-term future values by analyzing a large amount of historical time-series data to identify patterns and trends. There exist significant challenges in LTSF due to its complex temporal dependencies and high computational demands. Although Transformer-based models offer high forecasting accuracy, they are often too compute-intensive to be deployed on devices with hardware constraints. On the other hand, the linear models aim to reduce the computational overhead by employing either decomposition methods in the time domain or compact representations in the frequency domain. In this paper, we propose MixLinear, an ultra-lightweight multivariate time series forecasting model specifically designed for resource-constrained devices. MixLinear effectively captures both temporal and frequency domain features by modeling intra-segment and inter-segment variations in the time domain and extracting frequency variations from a low-dimensional latent space in the frequency domain. By reducing the parameter scale of a downsampled n-length input/output one-layer linear model from O(n2) to O(n), MixLinear achieves efficient computation without sacrificing accuracy. Extensive evaluations with four benchmark datasets show that MixLinear attains forecasting performance comparable to, or surpassing, state-of-the-art models with significantly fewer parameters (0.1K), which makes it well-suited for deployment on devices with limited computational capacity.
Key facts. Cited by 9 papers in the map (data through 14 Oct 2026). Builds on 42 of its 78 references that are in the map. First posted on arXiv 2 Oct 2024.
Builds on
42 of 78 references.
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30 more
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Built on by
Citing papers per year: 2024: 1; 2025: 2; 2026: 6.
9 papers.
- 2025Out-of-Distribution Generalization in Time Series: A Surveycited by 16
- 2024Efficient Source-Free Time-Series Adaptation via Parameter Subspace Disentanglementcited by 4
- 2026OpenMHC: Accelerating the Science of Wearable Foundation Modelscited by 2
- 2026KReF: Training-Free Retrieval for Long-Term Time-Series Forecasting and Predictive Uncertaintycited by 1
- 2025Learning Intrinsic Water-Quality Dynamics with Rainfall for Data-Driven Forecastingcited by 0
- 2026GatedLinear: Adaptive Routing of Complementary Linear Bases for Time Series Forecastingcited by 0
- 2026RouteTS: Frequency-Time Routing for Time Series Forecastingcited by 0
- 2026Learning to Difference: Adaptive Reversible Differencing (AdaRDiff) for Time Series Forecastingcited by 0
- 2026From HL to H+L-1 Parameters: A Hankel-Toeplitz Forecaster for Long-Term Time Series Forecastingcited by 0
- 2026From HL to H+L-1 Parameters: A Hankel-Toeplitz Forecaster for Long-Term Time Series Forecasting27 Sep 2026
- 2026Learning to Difference: Adaptive Reversible Differencing (AdaRDiff) for Time Series Forecasting28 Aug 2026
- 2026KReF: Training-Free Retrieval for Long-Term Time-Series Forecasting and Predictive Uncertainty7 Aug 2026
- 2026RouteTS: Frequency-Time Routing for Time Series Forecasting5 Aug 2026
- 2026GatedLinear: Adaptive Routing of Complementary Linear Bases for Time Series Forecasting10 Jul 2026
- 2026OpenMHC: Accelerating the Science of Wearable Foundation Models25 Jun 2026
- 2025Learning Intrinsic Water-Quality Dynamics with Rainfall for Data-Driven Forecasting1 Aug 2025
- 2025Out-of-Distribution Generalization in Time Series: A Survey18 Mar 2025
- 2024Efficient Source-Free Time-Series Adaptation via Parameter Subspace Disentanglement3 Oct 2024