Inferring the Most Similar Variable-length Subsequences between Multidimensional Time Series
Thanadej Rattanakornphan, Piyanon Charoenpoonpanich, Chainarong Amornbunchornvej

TL;DR
This paper introduces an efficient algorithm for accurately identifying the most similar variable-length subsequences between multidimensional time series, with applications in finance and animal movement analysis.
Contribution
It presents a novel exact algorithm that handles variable-length and multidimensional time series, outperforming baseline methods in speed and accuracy.
Findings
Achieved up to 20 times faster performance than baseline methods on real data.
Successfully extracted meaningful similar subsequences in stock market and baboon movement datasets.
Provided theoretical guarantees of correctness and efficiency.
Abstract
Finding the most similar subsequences between two multidimensional time series has many applications: e.g. capturing dependency in stock market or discovering coordinated movement of baboons. Considering one pattern occurring in one time series, we might be wondering whether the same pattern occurs in another time series with some distortion that might have a different length. Nevertheless, to the best of our knowledge, there is no efficient framework that deals with this problem yet. In this work, we propose an algorithm that provides the exact solution of finding the most similar multidimensional subsequences between time series where there is a difference in length both between time series and between subsequences. The algorithm is built based on theoretical guarantee of correctness and efficiency. The result in simulation datasets illustrated that our approach not just only provided…
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Taxonomy
TopicsTime Series Analysis and Forecasting · Statistical and numerical algorithms · Complex Systems and Time Series Analysis
