Tracking targets with pairwise-Markov dynamics

© 2015 IEEE. Single- and multi-target tracking are both typically based on the hidden Markov chain (HMC) model. That is, the target process is a Markov chain, observed by an independent observation process. Since HMC independence assumptions are invalid in many practical applications, the pairwise M...

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Main Author: Mahler, Ronald
Format: Conference Paper
Published: 2015
Online Access:http://hdl.handle.net/20.500.11937/55996
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author Mahler, Ronald
author_facet Mahler, Ronald
author_sort Mahler, Ronald
building Curtin Institutional Repository
collection Online Access
description © 2015 IEEE. Single- and multi-target tracking are both typically based on the hidden Markov chain (HMC) model. That is, the target process is a Markov chain, observed by an independent observation process. Since HMC independence assumptions are invalid in many practical applications, the pairwise Markov chain (PMC) model has been proposed as an approach for weakening them. Petetin and Desbouvries subsequently proposed a PMC generalization of the probability hypothesis density (PHD) filter, but their derivation was somewhat heuristic. The first major purpose of this paper is to construct a solid theoretical foundation for the Petetin-Desbouvries filter - which turns out to be a multitarget HMC model rather than a true multitarget PMC model The second major purpose is to use this foundation to devise PMC versions of any random finite set (RFS) filter, thus allowing tracking of targets with non-HMC dynamics.
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spelling curtin-20.500.11937-559962017-08-24T02:21:43Z Tracking targets with pairwise-Markov dynamics Mahler, Ronald © 2015 IEEE. Single- and multi-target tracking are both typically based on the hidden Markov chain (HMC) model. That is, the target process is a Markov chain, observed by an independent observation process. Since HMC independence assumptions are invalid in many practical applications, the pairwise Markov chain (PMC) model has been proposed as an approach for weakening them. Petetin and Desbouvries subsequently proposed a PMC generalization of the probability hypothesis density (PHD) filter, but their derivation was somewhat heuristic. The first major purpose of this paper is to construct a solid theoretical foundation for the Petetin-Desbouvries filter - which turns out to be a multitarget HMC model rather than a true multitarget PMC model The second major purpose is to use this foundation to devise PMC versions of any random finite set (RFS) filter, thus allowing tracking of targets with non-HMC dynamics. 2015 Conference Paper http://hdl.handle.net/20.500.11937/55996 restricted
spellingShingle Mahler, Ronald
Tracking targets with pairwise-Markov dynamics
title Tracking targets with pairwise-Markov dynamics
title_full Tracking targets with pairwise-Markov dynamics
title_fullStr Tracking targets with pairwise-Markov dynamics
title_full_unstemmed Tracking targets with pairwise-Markov dynamics
title_short Tracking targets with pairwise-Markov dynamics
title_sort tracking targets with pairwise-markov dynamics
url http://hdl.handle.net/20.500.11937/55996