An approximate CPHD filter for superpositional sensors

Most multitarget tracking algorithms, such as JPDA, MHT, and the PHD and CPHD filters, presume the following measurement model: (a) targets are point targets, (b) every target generates at most a single measurement, and (c) any measurement is generated by at most a single target. However, the most f...

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Main Authors: Mahler, Ronald, El-Fallah, A.
Format: Conference Paper
Published: 2012
Online Access:http://hdl.handle.net/20.500.11937/56296
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author Mahler, Ronald
El-Fallah, A.
author_facet Mahler, Ronald
El-Fallah, A.
author_sort Mahler, Ronald
building Curtin Institutional Repository
collection Online Access
description Most multitarget tracking algorithms, such as JPDA, MHT, and the PHD and CPHD filters, presume the following measurement model: (a) targets are point targets, (b) every target generates at most a single measurement, and (c) any measurement is generated by at most a single target. However, the most familiar sensors, such as surveillance and imaging radars, violate assumption (c). This is because they are actually superpositional-that is, any measurement is a sum of signals generated by all of the targets in the scene. At this conference in 2009, the first author derived exact formulas for PHD and CPHD filters that presume general superpositional measurement models. Unfortunately, these formulas are computationally intractable. In this paper, we modify and generalize a Gaussian approximation technique due to Thouin, Nannuru, and Coates to derive a computationally tractable superpositional-CPHD filter. Implementation requires sequential Monte Carlo (particle filter) techniques. © 2012 Copyright Society of Photo-Optical Instrumentation Engineers (SPIE).
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spelling curtin-20.500.11937-562962017-09-13T16:10:29Z An approximate CPHD filter for superpositional sensors Mahler, Ronald El-Fallah, A. Most multitarget tracking algorithms, such as JPDA, MHT, and the PHD and CPHD filters, presume the following measurement model: (a) targets are point targets, (b) every target generates at most a single measurement, and (c) any measurement is generated by at most a single target. However, the most familiar sensors, such as surveillance and imaging radars, violate assumption (c). This is because they are actually superpositional-that is, any measurement is a sum of signals generated by all of the targets in the scene. At this conference in 2009, the first author derived exact formulas for PHD and CPHD filters that presume general superpositional measurement models. Unfortunately, these formulas are computationally intractable. In this paper, we modify and generalize a Gaussian approximation technique due to Thouin, Nannuru, and Coates to derive a computationally tractable superpositional-CPHD filter. Implementation requires sequential Monte Carlo (particle filter) techniques. © 2012 Copyright Society of Photo-Optical Instrumentation Engineers (SPIE). 2012 Conference Paper http://hdl.handle.net/20.500.11937/56296 10.1117/12.975965 restricted
spellingShingle Mahler, Ronald
El-Fallah, A.
An approximate CPHD filter for superpositional sensors
title An approximate CPHD filter for superpositional sensors
title_full An approximate CPHD filter for superpositional sensors
title_fullStr An approximate CPHD filter for superpositional sensors
title_full_unstemmed An approximate CPHD filter for superpositional sensors
title_short An approximate CPHD filter for superpositional sensors
title_sort approximate cphd filter for superpositional sensors
url http://hdl.handle.net/20.500.11937/56296