2013
DOI: 10.1109/jstsp.2013.2250911
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Consensus CPHD Filter for Distributed Multitarget Tracking

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Cited by 295 publications
(259 citation statements)
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“…Examples include the fusion of Poisson multi-object posteriors of multiple local PHD filters [33], i.d.d. clusters densities of several local CPHD filters [34], multi-Bernoulli densities of local multi-Bernoulli filters [35], and LMB or Vo-Vo densities of several local LMB or Vo-Vo filters [6]. The problem of multi-sensor control for labeled random set filters is recently considered by Meng et al [3].…”
Section: Sensor Fusion and Optimal Controlmentioning
confidence: 99%
“…Examples include the fusion of Poisson multi-object posteriors of multiple local PHD filters [33], i.d.d. clusters densities of several local CPHD filters [34], multi-Bernoulli densities of local multi-Bernoulli filters [35], and LMB or Vo-Vo densities of several local LMB or Vo-Vo filters [6]. The problem of multi-sensor control for labeled random set filters is recently considered by Meng et al [3].…”
Section: Sensor Fusion and Optimal Controlmentioning
confidence: 99%
“…A distributed fusion of SMC-CPHD filters via exponential mixture densities (EMD) has been presented by Uney et al in [8]. Battistelli et al used EMD for distributed fusion of GM-CPHD densities [9]. Common for all three works is the assumption that all PHD filters work in the same domain, i.e., that all agents have entirely overlapping FOV in which objects are sensed.…”
Section: Firstnamelastname@epflchmentioning
confidence: 99%
“…It is shown in [9] that GCI can be approximated by applying Covariance Intersection (CI) pairwise to components from the two intensities. But this approach does not work if the vehicle FOVs do not overlap entirely, because an object seen by only one vehicle does not have its corresponding component in the set of another vehicle, so it likely gets discarded.…”
Section: B Cooperative Fusionmentioning
confidence: 99%
“…Its two well known implementations are based on a Gaussian Mixture (GM) model [6], and a Sequential Monte Carlo (SMC) model [7]. Works on fusing together the PHD intensities originating from different sources exist: an approach for GM-PHD intensities is given in [8] and for SMC-PHD intensities in [9]. Common for these works is the assumption that there exist a unique FOV (area) that is covered by all participating sensors simultaneously.…”
Section: Related Workmentioning
confidence: 99%
“…In order to avoid data incest problem, we use a General Covariance Intersection (GCI) algorithm, which offers a conservative way of fusing two Gaussian mixtures [12]. It is shown in [8] that GCI can be approximated to applying Covariance Intersection (CI) pairwise to components from the two intensities. To address the fact that the FOVs may not overlap entirely, we apply CI intersection only to components whose Mahalanobis distance from each other is less than T F .…”
Section: B Cooperative Fusion Of Phd Intensitiesmentioning
confidence: 99%