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NQF-RNN: probabilistic forecasting via neural quantile function-based recurrent neural networks

Authors
Song, JungyoonChang, WoojinSong, Jae Wook
Issue Date
Jan-2025
Publisher
Kluwer Academic Publishers
Keywords
Continuous ranked probability score; Neural quantile function; Probabilistic forecasting; Trapezoidal rule
Citation
Applied Intelligence, v.55, no.2, pp 1 - 31
Pages
31
Indexed
SCIE
SCOPUS
Journal Title
Applied Intelligence
Volume
55
Number
2
Start Page
1
End Page
31
URI
https://scholarworks.bwise.kr/hanyang/handle/2021.sw.hanyang/204242
DOI
10.1007/s10489-024-06077-7
ISSN
0924-669X
1573-7497
Abstract
Probabilistic forecasting offers insights beyond point estimates, supporting more informed decision-making. This paper introduces the Neural Quantile Function with Recurrent Neural Networks (NQF-RNN), a model for multistep-ahead probabilistic time series forecasting. NQF-RNN combines neural quantile functions with recurrent neural networks, enabling applicability across diverse time series datasets. The model uses a monotonically increasing neural quantile function and is trained with a continuous ranked probability score (CRPS)-based loss function. NQF-RNN’s performance is evaluated on synthetic datasets generated from multiple distributions and six real-world time series datasets with both periodicity and irregularities. NQF-RNN demonstrates competitive performance on synthetic data and outperforms benchmarks on real-world data, achieving lower average forecast errors across most metrics. Notably, NQF-RNN surpasses benchmarks in CRPS, a key probabilistic metric, and tail-weighted CRPS, which assesses tail event forecasting with a narrow prediction interval. The model outperforms other deep learning models by 5% to 41% in CRPS, with improvements of 5% to 53% in left tail-weighted CRPS and 6% to 34% in right tail-weighted CRPS. Against its baseline model, DeepAR, NQF-RNN achieves a 41% improvement in CRPS, indicating its effectiveness in generating reliable prediction intervals. These results highlight NQF-RNN’s robustness in managing complex and irregular patterns in real-world forecasting scenarios.
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