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EVARS-GPR: EVent-triggered Augmented Refitting of Gaussian Process Regression for Seasonal Data

arXiv 2107.02463 ↗First posted 6 Jul 2021cs.LG cs.AI stat.APcited by 1

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Abstract (arXiv)

Time series forecasting is a growing domain with diverse applications. However, changes of the system behavior over time due to internal or external influences are challenging. Therefore, predictions of a previously learned fore-casting model might not be useful anymore. In this paper, we present EVent-triggered Augmented Refitting of Gaussian Process Regression for Seasonal Data (EVARS-GPR), a novel online algorithm that is able to handle sudden shifts in the target variable scale of seasonal data. For this purpose, EVARS-GPR com-bines online change point detection with a refitting of the prediction model using data augmentation for samples prior to a change point. Our experiments on sim-ulated data show that EVARS-GPR is applicable for a wide range of output scale changes. EVARS-GPR has on average a 20.8 % lower RMSE on different real-world datasets compared to methods with a similar computational resource con-sumption. Furthermore, we show that our algorithm leads to a six-fold reduction of the averaged runtime in relation to all comparison partners with a periodical refitting strategy. In summary, we present a computationally efficient online fore-casting algorithm for seasonal time series with changes of the target variable scale and demonstrate its functionality on simulated as well as real-world data. All code is publicly available on GitHub: https://github.com/grimmlab/evars-gpr.

Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 4 of its 28 references that are in the map. First posted on arXiv 6 Jul 2021.

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4 of 28 references.

References · 4

  1. 2016XGBoost: A Scalable Tree Boosting Systemcited by 5,120
  2. 2018Spatio-temporal Bayesian On-line Changepoint Detection with Model Selectioncited by 13
  3. 2013Gaussian Processes for Nonlinear Signal Processingcited by 9
  4. 2019Sequential online prediction in the presence of outliers and change points: an instant temporal structure learning approachcited by 5

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