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K. Panta, B. Vo (2007)
Convolution Kernels based Sequential Monte Carlo Approximation of the Probability Hypothesis Density (PHD) Filter2007 Information, Decision and Control
R. Mahler (2006)
PHD filters of higher order in target numberIEEE Transactions on Aerospace and Electronic Systems, 43
BT Vo, BN Vo, A Doucet (2006)
40th Annual Conference on Information Sciences and Systems
(2003)
Multi-target bayes filtering via first-order multi-target moments
B. Vo, Wing-Kin Ma (2006)
The Gaussian Mixture Probability Hypothesis Density FilterIEEE Transactions on Signal Processing, 54
BN Vo, WK Ma (2006)
The gaussian mixture probability hypothesis density filterIEEE Transaction on Aerospace and Electronic Systems, 54
BN Vo, S Singh, A Doucet (2003)
Proceedings of the International Radar Conference
Dominic Schuhmacher, B. Vo, B. Vo (2008)
A Consistent Metric for Performance Evaluation of Multi-Object FiltersIEEE Transactions on Signal Processing, 56
K Panta, BN Vo (2007)
Information, Decision and Control
B. Vo, S. Singh, A. Doucet (2005)
Sequential Monte Carlo methods for multitarget filtering with random finite setsIEEE Transactions on Aerospace and Electronic Systems, 41
B. Vo, Sumeetpal Singh, A. Doucet (2003)
Random finite sets and sequential Monte Carlo methods in multi-target tracking2003 Proceedings of the International Conference on Radar (IEEE Cat. No.03EX695)
D Schumacher, BT Vo, BN Vo (2008)
A consistent metric for performance evaluation of multi-object filtersIEEE Transactions on Aerospace and Electronic Systems, 56
R. Mahler, T. Zajic (2003)
Multi-Object Tracking Using a Generalized Multi-Object First-Order Moment Filter2003 Conference on Computer Vision and Pattern Recognition Workshop, 9
V. Rossi, J. Vila (2006)
Nonlinear filtering in discrete time : A particle convolution approach, 50
B. Vo, B. Vo, A. Cantoni (2006)
The Cardinalized Probability Hypothesis Density Filter for Linear Gaussian Multi-Target Models2006 40th Annual Conference on Information Sciences and Systems
The probability hypothesis density (PHD) propagates the posterior intensity in place of the posterior probability density of the multi-target state. The cardinalized PHD (CPHD) recursion is a generalization of PHD recursion, which jointly propagates the posterior intensity function and posterior cardinality distribution. A number of sequential Monte Carlo (SMC) implementations of PHD and CPHD filters (also known as SMCPHD and SMC-CPHD filters, respectively) for general non-linear non-Gaussian models have been proposed. However, these approaches encounter the limitations when the observation variable is analytically unknown or the observation noise is null or too small. In this paper, we propose a convolution kernel approach in the SMC-CPHD filter. The simulation results show the performance of the proposed filter on several simulated case studies when compared to the SMC-CPHD filter.
Acta Mathematicae Applicatae Sinica – Springer Journals
Published: Nov 29, 2013
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