DocumentCode
151620
Title
The generalized intensity filter
Author
Degen, C.
Author_Institution
SDF Dept., Fraunhofer FKIE, Wachtberg, Germany
fYear
2014
fDate
8-10 Oct. 2014
Firstpage
1
Lastpage
6
Abstract
The task of tracking targets, that generate more than one measurement per scan appears in several applications such as extended object and group tracking. In this case the target (or group) extent implies that multiple measurements, drawn according to a spatial probability distribution, are measured per sensor scan. However, applications exist where targets generate several measurements per sensor scan, which are not geometrically correlated according to a distribution in the measurement space. An example for such an application is Blind Mobile Localization, which is the passive non-cooperative localization and tracking of mobile terminals in urban scenarios. In this paper an Intensity filter for a general scatterer measurement process is presented to track targets with multiple measurements per scan. In this case, the measurements do not necessarily have to be spatially related in the measurement space. Furthermore, a generalization of the probability of detection is discussed. Finally, sequential Monte Carlo implementations of the generalized Intensity and the general Probability Hypothesis filter are used for a numerical evaluation.
Keywords
Monte Carlo methods; object detection; statistical distributions; target tracking; tracking filters; detection probability generalization; generalized intensity filter; mobile terminal tracking; passive noncooperative localization; probability hypothesis filter; scatterer measurement process; sensor scan; sequential Monte Carlo implementation; spatial probability distribution; target tracking; Clutter; Equations; Mathematical model; Mobile communication; Scattering; Standards; Target tracking;
fLanguage
English
Publisher
ieee
Conference_Titel
Sensor Data Fusion: Trends, Solutions, Applications (SDF), 2014
Conference_Location
Bonn
Type
conf
DOI
10.1109/SDF.2014.6954727
Filename
6954727
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