Abstract
The multi-dimensional assignment problem, and by extension the problem of finding the T-best (i.e., the T most likely) multi-sensor assignments, represent the main challenges of centralized and especially distributed multi-sensor tracking. In this paper, we propose a distributed multi-target tracking filter based on the δ-Generalized Labeled Multi-Bernoulli (6-GLMB) family of labeled random finite set densities. Consensus is reached for high-scoring multi-sensor assignments jointly across the network by employing the cross-entropy method in conjunction with average consensus. This ensures that multi-sensor information is jointly used to select high-scoring multi-assignments without exchanging the measurements across the network and without exploring all possible single-target multi-assignments. In contrast, tracking algorithms that rely on posterior fusion, i.e., merging local posteriors of neighboring nodes until convergence, are suboptimal due to the use of only local information to select the T-best local assignments in the construction of local posteriors. Numerical simulations showcase this performance improvement of the proposed method with respect to a posterior-fusion δ- GLMB filter.
Original language | English (US) |
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Title of host publication | 2018 21st International Conference on Information Fusion, FUSION 2018 |
Publisher | Institute of Electrical and Electronics Engineers Inc. |
Pages | 1559-1566 |
Number of pages | 8 |
ISBN (Print) | 9780996452762 |
DOIs | |
State | Published - Sep 5 2018 |
Event | 21st International Conference on Information Fusion, FUSION 2018 - Cambridge, United Kingdom Duration: Jul 10 2018 → Jul 13 2018 |
Other
Other | 21st International Conference on Information Fusion, FUSION 2018 |
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Country/Territory | United Kingdom |
City | Cambridge |
Period | 7/10/18 → 7/13/18 |
Keywords
- average consensus
- cross entropy
- distributed tracking
- GLMB filter
- random finite sets
ASJC Scopus subject areas
- Computer Vision and Pattern Recognition
- Signal Processing
- Statistics, Probability and Uncertainty
- Instrumentation