Deep sub-ensembles meets quantile regression: uncertainty-aware imputation for time series
Ying Liu, Peng Cui, Wenbo Hu, Richang Hong

TL;DR
This paper introduces Quantile Sub-Ensembles, a novel non-generative approach for uncertainty-aware time series imputation that combines ensemble quantile regression with improved computational efficiency and superior accuracy.
Contribution
The paper presents a new method integrating ensembles of quantile regression networks into a non-generative framework for better uncertainty estimation in time series imputation.
Findings
Outperforms baseline methods in deterministic imputation.
Provides reliable probabilistic uncertainty estimates.
Achieves superior accuracy across multiple real-world datasets.
Abstract
Real-world time series data often exhibits substantial missing values, posing challenges for advanced analysis. A common approach to addressing this issue is imputation, where the primary challenge lies in determining the appropriate values to fill in. While previous deep learning methods have proven effective for time series imputation, they often produce overconfident imputations, which poses a potentially overlooked risk to the reliability of the intelligent system. Diffusion methods are proficient in estimating probability distributions but face challenges under a high missing rate and are, moreover, computationally expensive due to the nature of the generative model framework. In this paper, we propose Quantile Sub-Ensembles, a novel method that estimates uncertainty with ensembles of quantile-regression-based task networks and incorporate Quantile Sub-Ensembles into a…
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Taxonomy
TopicsMental Health Research Topics · Complex Systems and Time Series Analysis · Gaussian Processes and Bayesian Inference
MethodsSPEED: Separable Pyramidal Pooling EncodEr-Decoder for Real-Time Monocular Depth Estimation on Low-Resource Settings · Deep Ensembles · Diffusion
