Generalized Labeled Multi-Bernoulli Approximation of Multi-Object Densities
Francesco Papi, Ba-Ngu Vo, Ba-Tuong Vo, Claudio Fantacci, and Michael, Beard

TL;DR
This paper introduces a new tractable approximation for multi-object densities that captures statistical dependence between objects, improving multi-object tracking accuracy in complex scenarios.
Contribution
It derives a Generalized Labeled Multi-Bernoulli (GLMB) density that matches key distribution features and minimizes divergence, enabling better multi-object inference.
Findings
The GLMB approximation effectively captures object dependencies.
The proposed method improves multi-object tracking in low SNR radar scenarios.
Simulation results demonstrate the approach's applicability and accuracy.
Abstract
In multi-object inference, the multi-object probability density captures the uncertainty in the number and the states of the objects as well as the statistical dependence between the objects. Exact computation of the multi-object density is generally intractable and tractable implementations usually require statistical independence assumptions between objects. In this paper we propose a tractable multi-object density approximation that can capture statistical dependence between objects. In particular, we derive a tractable Generalized Labeled Multi-Bernoulli (GLMB) density that matches the cardinality distribution and the first moment of the labeled multi-object distribution of interest. It is also shown that the proposed approximation minimizes the Kullback-Leibler divergence over a special tractable class of GLMB densities. Based on the proposed GLMB approximation we further…
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