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Multivariate Time Series Anomaly Detection with Idempotent Reconstruction

Xin Sun, Heng Zhou, Chao Li

2025Year
5Citations
3Top-tier citations

Abstract

Reconstruction-based methods are competitive choices for multivariate time series anomaly detection (MTS AD). However, one challenge these methods may suffer is over generalization, where abnormal inputs are also well reconstructed. In addition, balancing robustness and sensitivity is also important for final performance, as robustness ensures accurate detection in potentially noisy data, while sensitivity enables early detection of subtle anomalies. To address these problems, inspired by idempotent generative network, we take the view from the manifold and propose a novel module named Idempotent Generation for Anomaly Detection (IGAD) which can be flexibly combined with a reconstruction-based method without introducing additional trainable parameters. We modify the manifold to make sure that normal time points can be mapped onto it while tightening it to drop out abnormal time points simultaneously. Regarding the latest findings of AD metrics, we evaluated IGAD on various methods with four realworld datasets, and they achieve visible improvements in VUS-PR than their predecessors, demonstrating the effective potential of IGAD for further improvements in MTS AD tasks. Our instructions on integrating IGAD into customized models and example codes are available at https://github.com/ProEcho1/ Idempotent-Generation-for-Anomaly-Detection-IGAD. * The Corresponding Author. 39th Conference on Neural Information Processing Systems (NeurIPS 2025). CATCH ICLR, 2025 0.1284 ± 0.0031 0.1326 ± 0.0028 +3.27 *** 0.2882 ± 0.0012 0.2931 ± 0.0009 +1.70 *** M2N2 AAAI, 2024 0.2989 ± 0.0055 0.3010 ± 0.0021 +0.70 *** 0.1934 ± 0.0046 0.1973 ± 0.0425 +2.02 *** FITS ICLR, 2024 0.1163 ± 0.0003 0.1173 ± 0.0006 +0.86 *** 0.2704 ± 0.0116 0.2851 ± 0.0128 +5.44 *** ModernTCN ICLR, 2024 0.1383 ± 0.0002 0.1337 ± 0.0002 -3.33 *** 0.4561 ± 0.0094 0.4144 ± 0.0077 -9.14 *** Peri-midFormer NeurIPS, 2024 0.1310 ± 0.0005 0.1311 ± 0.0004 +0.08 *** 0.5064 ± 0.0285 0.5067 ± 0.0254 +0.06 *** SARAD NeurIPS, 2024 0.1499 ± 0.0078 0.1550 ± 0.0049 +3.40 *** 0.8469 ± 0.0189 0.8477 ± 0.0176 +0.09 *** TimesNet ICLR, 2023 0.1174 ± 0.0015 0.1297 ± 0.0055 +10.48 *** 0.2678 ± 0.0758 0.2734 ± 0.0688 +2.09 *** OFA NeurIPS, 2023 0.1261 ± 0.0002 0.1405 ± 0.0082 +11.42 *** 0.2929 ± 0.0255 0.2969 ± 0.0254 +1.37 *** A.T. ICLR, 2022 0.1158 ± 0.0083 0.1517 ± 0.0352 +31.00 *** 0.2397 ± 0.0855 0.2578 ± 0.1130 +7.55 *** FGANomaly TKDE, 2021 0.1970 ± 0.0046 0.1838 ± 0.0054 -6.70 *** 0.9192 ± 0.0274 0.9835 ± 0.0012 +7.00 *** CAE-M TKDE, 2021 0.1503 ± 0.0006 0.1504 ± 0.0129 +0.07 *** 0.0736 ± 0.0001 0.0736 ± 0.0001 0.00 *** MTAD-GAT ICDM, 2020 0.1433 ± 0.0018 0.1785 ± 0.0383 +24.56 *** 0.2320 ± 0.0277 0.5131 ± 0.2348 +121.16 *** OmniAnomaly KDD, 2019 0.1427 ± 0.0008 0.1431 ± 0.0009 +0.28 *** 0.0780 ± 0.0002 0.9060 ± 0.0272 +1061.54 *** MSCRED AAAI, 2019 0.1902 ± 0.0118 0.1727 ± 0.0171 -9.20 *** 0.0958 ± 0.0009 0.1274 ± 0.0208 +32.99 *** DAGMM ICLR, 2018 0.1672 ± 0.0015 0.1675 ± 0.0025 +0.18 *** 0.0748 ± 0.0013 0.1083 ± 0.0140 +44.79 *** ∆data (%) Mean: 0.1542 Mean: 0.1592 +3.28 Mean: 0.3223 Mean: 0.4056 +25.83

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