DeAnomaly: Anomaly Detection for Multivariate Time Series Using Robust Decomposition and Memory-Augmented Diffusion Models
Hui Dou, Pengcheng Shi, Yiwen Zhang, Pengfei Chen, Zibin Zheng · IEEE Transactions on Instrumentation and Measurement · 2025
Multivariate time seris anomaly detection (MTSAD) is of great significance in various modern industrial applications and IT systems. Recently, some unsupervised deep models have been developed for MTS-AD. However, these methods often struggle to handle the complex temporal patterns and inevitable noise in multivariate time series data, resulting in limited performance. To overcome these challenges, we propose DeAnomaly, a novel anomaly detection framework based on time series decomposition. Specifically, DeAnomaly employs a two-phase training paradigm, consisting of structural pattern elimination and anomaly detection on remainders. The structural pattern elimination phase learns normal trend and seasonal components through spatial relationship modeling and time-frequency analysis, which are subsequently removed from the original time series to overcome the limitation of complex temporal patterns. The anomaly detection phase utilizes the robust characteristics of noise with denoising diffusion models to identify and distinguish between noise and actual anomalies. Since anomalies and small random fluctuations are mainly retained in the remainders, anomalies will be more clearly exposed. In this way, DeAnomaly can detect anomalies more accurately and robustly. We conduct extensive experiments on four real-world datasets and thirteen baselines, experimental results demonstrate that DeAnomaly outperforms these state-of-the-arts.