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Fast, robust, and accurate anomaly detection for multivariate time series

  • Simone Tonini
  • , Andrea Vandin
  • , Francesca Chiaromonte
  • , Daniele Licari
  • , Fernando Barsacchi
  • Sant'Anna School of Advanced Studies
  • Pennsylvania State University
  • A. Celli Group S.p.A

Research output: Contribution to journalJournal articleResearchpeer-review

Abstract

Anomaly detection is a topic widely studied both in Statistics and Computer Science, with an ever growing literature in both disciplines. We present a novel, fast, robust, accurate, and widely applicable semi-supervised procedure for anomaly detection in multivariate time series, F RA2N k (Fast, Robust, and Accurate ANomaly detection). It comprises 5 steps: smoothing, multicollinearity mitigation, dissimilarity measurement, threshold selection, identification of the causes of the anomalies. F RA2N k can tackle issues from different challenging contexts, where signals can be highly multicollinear, have unknown distributions, and intertwine short-lived noise with longer-lived anomalies. Using several experiments, we demonstrate the generality, low computational cost, precision, and interpretability of F RA2N k. In particular: (i) Using public benchmark datasets from anomaly detection, we evaluate the computational cost and performance of F RA2N k against the semi-supervised methods from a recent literature review, finding that F RA2N k is effective, broadly applicable, and that it outperforms existing approaches in anomaly detection and runtime; (ii) Using such datasets we also show that F RA2N k can explain the causes of the discovered anomalies; (iii) Using simulation studies, we show that F RA2N k is robust to several possible issues in the data; (iv) Using a case study from an industrial partner, we show that F RA2N k is effective.
Original languageEnglish
JournalAdvances in Data Analysis and Classification
Number of pages27
ISSN1862-5347
DOIs
Publication statusAccepted/In press - 2026

Keywords

  • Anomaly detection
  • Multivariate time series
  • Semi-supervised methods

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