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A Variational Random Finite-Set Approach to Highly Robust Active-Sonar Multi-Target Tracking Under Strong Reverberation

  • Northwestern Polytechnical University Xian
  • Shaanxi Key Laboratory of Underwater Information Technology
  • Han Jiang National Laboratory
  • Ltd.

Research output: Contribution to journalArticlepeer-review

Abstract

Active sonar tracking of multiple underwater targets is frequently challenged by intense reverberation, which leads to sonar returns that are both non-stationary and non-Gaussian. In such scenarios, the generalized labeled multi-Bernoulli (GLMB) filter, which relies on a Gaussian assumption, often experiences a rise in an Optimal Subpattern Assignment (OSPA) distance, along with recurrent label switching. To mitigate this problem, a robust delta-generalized labeled multi-Bernoulli technique (ST-δ-GLMB) is introduced; it characterizes noise using a Student’s t-distribution and employs variational Bayes to estimate the corresponding parameters. More precisely, the Student’s t-distribution is utilized to represent measurement non-stationarity, and an online variational Bayesian estimation of the noise parameters is conducted within a multi-target framework based on the Student’s t-model. Moreover, without altering the GLMB data-association and label-management machinery, we derive closed-form updates and propagation for the Student’s t-parameters, thereby keeping the recursive computational burden and practical implementability under control. Finally, Monte Carlo simulations and lake-trial data demonstrate that, under non-stationary and heavy-clutter conditions, ST-δ-GLMB maintains stable track continuity and accurate target-number (cardinality) estimates in the presence of non-stationary measurements.

Original languageEnglish
Article number1332
JournalRemote Sensing
Volume18
Issue number9
DOIs
StatePublished - May 2026

Keywords

  • Student’s t-distribution
  • generalized labeled multi-Bernoulli (GLMB)
  • non-stationary measurements
  • underwater multi-target tracking
  • variational Bayes (VB)

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