Optimal starting point for time series forecasting
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Abstract (arXiv)
Recent advances on time series forecasting mainly focus on improving the forecasting models themselves. However, when the time series data suffer from potential structural breaks or concept drifts, the forecasting performance might be significantly reduced. In this paper, we introduce a novel approach called Optimal Starting Point Time Series Forecast (OSP-TSP) for optimal forecasting, which can be combined with existing time series forecasting models. By adjusting the sequence length via leveraging the XGBoost and LightGBM models, the proposed approach can determine the optimal starting point (OSP) of the time series and then enhance the prediction performances of the base forecasting models. To illustrate the effectiveness of the proposed approach, comprehensive empirical analysis have been conducted on the M4 dataset and other real world datasets. Empirical results indicate that predictions based on the OSP-TSP approach consistently outperform those using the complete time series dataset. Moreover, comparison results reveals that combining our approach with existing forecasting models can achieve better prediction accuracy, which also reflect the advantages of the proposed approach.
Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 7 of its 42 references that are in the map. First posted on arXiv 25 Sep 2024.
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References · 7
- 2016XGBoost: A Scalable Tree Boosting Systemcited by 5,120
- 2019Enhancing the Locality and Breaking the Memory Bottleneck of Transformer on Time Series Forecastingcited by 606
- 2015A Critical Review of Recurrent Neural Networks for Sequence Learningcited by 223
- 2019GRATIS: GeneRAting TIme Series with diverse and controllable characteristicscited by 42
- 2016Distributed and parallel time series feature extraction for industrial big data applicationscited by 29
- 2023Handling Concept Drift in Global Time Series Forecastingcited by 4
- 2017Combining cumulative sum change-point detection tests for assessing the stationarity of univariate time seriescited by 1
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