A Statistics and Deep Learning Hybrid Method for Multivariate Time
Series Forecasting and Mortality Modeling
- URL: http://arxiv.org/abs/2112.08618v1
- Date: Thu, 16 Dec 2021 04:44:19 GMT
- Title: A Statistics and Deep Learning Hybrid Method for Multivariate Time
Series Forecasting and Mortality Modeling
- Authors: Thabang Mathonsi and Terence L. van Zyl
- Abstract summary: Exponential Smoothing Recurrent Neural Network (ES-RNN) is a hybrid between a statistical forecasting model and a recurrent neural network variant.
ES-RNN achieves a 9.4% improvement in absolute error in the Makridakis-4 Forecasting Competition.
- Score: 0.0
- License: http://creativecommons.org/licenses/by-sa/4.0/
- Abstract: Hybrid methods have been shown to outperform pure statistical and pure deep
learning methods at forecasting tasks and quantifying the associated
uncertainty with those forecasts (prediction intervals). One example is
Exponential Smoothing Recurrent Neural Network (ES-RNN), a hybrid between a
statistical forecasting model and a recurrent neural network variant. ES-RNN
achieves a 9.4\% improvement in absolute error in the Makridakis-4 Forecasting
Competition. This improvement and similar outperformance from other hybrid
models have primarily been demonstrated only on univariate datasets.
Difficulties with applying hybrid forecast methods to multivariate data include
($i$) the high computational cost involved in hyperparameter tuning for models
that are not parsimonious, ($ii$) challenges associated with auto-correlation
inherent in the data, as well as ($iii$) complex dependency (cross-correlation)
between the covariates that may be hard to capture. This paper presents
Multivariate Exponential Smoothing Long Short Term Memory (MES-LSTM), a
generalized multivariate extension to ES-RNN, that overcomes these challenges.
MES-LSTM utilizes a vectorized implementation. We test MES-LSTM on several
aggregated coronavirus disease of 2019 (COVID-19) morbidity datasets and find
our hybrid approach shows consistent, significant improvement over pure
statistical and deep learning methods at forecast accuracy and prediction
interval construction.
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