CTS2: Time Series Smoothing with Constrained Reinforcement Learning

Yongshuai Liu, Xin Liu
Proceedings of The 13th Asian Conference on Machine Learning, PMLR 157:363-378, 2021.

Abstract

Time series smoothing is essential for time series analysis and forecasting. It helps to identify trends and patterns of time series. However, the presence of irregular perturbations disrupt the time series smoothness and distort information. The goal of time series smoothing is to remove these perturbations while preserving as much information as possible. Existing smoothing algorithms have complete freedom to make corrections to the data points which often over smooth the time series and lose information. None of them considers constraining data corrections to the best of our knowledge. Moreover, most existing methods either do not smooth in real-time or their parameters need to be hand-tuned in different scenarios. To improve smoothing performance while considering data correction constraints, we propose a $\mathbf{C}$onstrained reinforcement learning-based $\mathbf{T}$ime $\mathbf{S}$eries $\mathbf{S}$moothing method, or CTS$^2$. Specifically, we first formulate the smoothing problem as a Constrained Markov Decision Process (CMDP). We then incorporate data correction constraints to restrict the amount of correction at each point. Finally, we learn a policy network with a linear projection layer to smooth the time series. The linear projection layer ensures that all data corrections satisfy the data correction constraints. We evaluate CTS$^2$ on both synthetic and real-world time series datasets; our results show that CTS$^2$ successfully smooths time series in real-time, satisfies all the correction constraints, and works efficiently in a variety of scenarios.

Cite this Paper


BibTeX
@InProceedings{pmlr-v157-liu21b, title = {CTS2: Time Series Smoothing with Constrained Reinforcement Learning}, author = {Liu, Yongshuai and Liu, Xin}, booktitle = {Proceedings of The 13th Asian Conference on Machine Learning}, pages = {363--378}, year = {2021}, editor = {Balasubramanian, Vineeth N. and Tsang, Ivor}, volume = {157}, series = {Proceedings of Machine Learning Research}, month = {17--19 Nov}, publisher = {PMLR}, pdf = {https://proceedings.mlr.press/v157/liu21b/liu21b.pdf}, url = {https://proceedings.mlr.press/v157/liu21b.html}, abstract = {Time series smoothing is essential for time series analysis and forecasting. It helps to identify trends and patterns of time series. However, the presence of irregular perturbations disrupt the time series smoothness and distort information. The goal of time series smoothing is to remove these perturbations while preserving as much information as possible. Existing smoothing algorithms have complete freedom to make corrections to the data points which often over smooth the time series and lose information. None of them considers constraining data corrections to the best of our knowledge. Moreover, most existing methods either do not smooth in real-time or their parameters need to be hand-tuned in different scenarios. To improve smoothing performance while considering data correction constraints, we propose a $\mathbf{C}$onstrained reinforcement learning-based $\mathbf{T}$ime $\mathbf{S}$eries $\mathbf{S}$moothing method, or CTS$^2$. Specifically, we first formulate the smoothing problem as a Constrained Markov Decision Process (CMDP). We then incorporate data correction constraints to restrict the amount of correction at each point. Finally, we learn a policy network with a linear projection layer to smooth the time series. The linear projection layer ensures that all data corrections satisfy the data correction constraints. We evaluate CTS$^2$ on both synthetic and real-world time series datasets; our results show that CTS$^2$ successfully smooths time series in real-time, satisfies all the correction constraints, and works efficiently in a variety of scenarios.} }
Endnote
%0 Conference Paper %T CTS2: Time Series Smoothing with Constrained Reinforcement Learning %A Yongshuai Liu %A Xin Liu %B Proceedings of The 13th Asian Conference on Machine Learning %C Proceedings of Machine Learning Research %D 2021 %E Vineeth N. Balasubramanian %E Ivor Tsang %F pmlr-v157-liu21b %I PMLR %P 363--378 %U https://proceedings.mlr.press/v157/liu21b.html %V 157 %X Time series smoothing is essential for time series analysis and forecasting. It helps to identify trends and patterns of time series. However, the presence of irregular perturbations disrupt the time series smoothness and distort information. The goal of time series smoothing is to remove these perturbations while preserving as much information as possible. Existing smoothing algorithms have complete freedom to make corrections to the data points which often over smooth the time series and lose information. None of them considers constraining data corrections to the best of our knowledge. Moreover, most existing methods either do not smooth in real-time or their parameters need to be hand-tuned in different scenarios. To improve smoothing performance while considering data correction constraints, we propose a $\mathbf{C}$onstrained reinforcement learning-based $\mathbf{T}$ime $\mathbf{S}$eries $\mathbf{S}$moothing method, or CTS$^2$. Specifically, we first formulate the smoothing problem as a Constrained Markov Decision Process (CMDP). We then incorporate data correction constraints to restrict the amount of correction at each point. Finally, we learn a policy network with a linear projection layer to smooth the time series. The linear projection layer ensures that all data corrections satisfy the data correction constraints. We evaluate CTS$^2$ on both synthetic and real-world time series datasets; our results show that CTS$^2$ successfully smooths time series in real-time, satisfies all the correction constraints, and works efficiently in a variety of scenarios.
APA
Liu, Y. & Liu, X.. (2021). CTS2: Time Series Smoothing with Constrained Reinforcement Learning. Proceedings of The 13th Asian Conference on Machine Learning, in Proceedings of Machine Learning Research 157:363-378 Available from https://proceedings.mlr.press/v157/liu21b.html.

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