Change-Point Detection in Time-Series Data by Relative Density-Ratio Estimation
About
The objective of change-point detection is to discover abrupt property changes lying behind time-series data. In this paper, we present a novel statistical change-point detection algorithm based on non-parametric divergence estimation between time-series samples from two retrospective segments. Our method uses the relative Pearson divergence as a divergence measure, and it is accurately and efficiently estimated by a method of direct density-ratio estimation. Through experiments on artificial and real-world datasets including human-activity sensing, speech, and Twitter messages, we demonstrate the usefulness of the proposed method.
Song Liu, Makoto Yamada, Nigel Collier, Masashi Sugiyama• 2012
Related benchmarks
| Task | Dataset | Result | Rank | |
|---|---|---|---|---|
| Change Point Detection | Mean jumps | F1 Score97 | 6 | |
| Change Point Detection | Variance jumps | F1-score97 | 6 | |
| Change Point Detection | Cov jumps | F1 Score85 | 6 | |
| Change Point Detection | EMG | F1 Score95 | 6 | |
| Change Point Detection | WISDM | F1-score94 | 6 | |
| Change Point Detection | Variance jumps | RI98 | 6 | |
| Change Point Detection | higgs | F1-score23 | 6 | |
| Change Point Detection | HTRU2 | F1-score85 | 6 | |
| Change Point Detection | Mean jumps | RI0.98 | 6 | |
| Change Point Detection | MNIST | F1-score79 | 6 |
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