SLAM with single cluster PHD filters
SLAM with single cluster PHD filters
Recent work by Mullane, Vo, and Adams has re-examined the probabilistic foundations of feature-based Simultaneous Localization and Mapping (SLAM), casting the problem in terms of filtering with random finite sets. Algorithms were developed based on Probability Hypothesis Density (PHD) filtering techniques that provided superior performance to leading feature-based SLAM algorithms in challenging measurement scenarios with high false alarm rates, high missed detection rates, and high levels of measurement noise. We investigate this approach further by considering a hierarchical point process, or single-cluster multi-object, model, where we consider the state to consist of a map of landmarks conditioned on a vehicle state. Using Finite Set Statistics, we are able to find tractable formulae to approximate the joint vehicle-landmark state based on a single Poisson multi-object assumption on the predicted density. We describe the single-cluster PHD filter and the practical implementation developed based on a particle-system representation of the vehicle state and a Gaussian mixture approximation of the map for each particle. Synthetic simulation results are presented to compare the novel algorithm against the previous PHD filter SLAM algorithm. Results presented indicate a superior performance in vehicle and map landmark localization, and comparable performance in landmark cardinality estimation.
doubly-stochastic processes, estimation, probability hypothesis density filtering, Simultaneous Localization and Mapping
2096-2101
Lee, Chee Sing
6bf0d264-fc24-490f-9561-1edc6e1ceb86
Clark, Daniel E.
537f80e8-cbe6-41eb-b1d4-31af1f0e6393
Salvi, Joaquim
988e1d19-ddab-4627-9303-2648feac9c87
28 June 2012
Lee, Chee Sing
6bf0d264-fc24-490f-9561-1edc6e1ceb86
Clark, Daniel E.
537f80e8-cbe6-41eb-b1d4-31af1f0e6393
Salvi, Joaquim
988e1d19-ddab-4627-9303-2648feac9c87
Lee, Chee Sing, Clark, Daniel E. and Salvi, Joaquim
(2012)
SLAM with single cluster PHD filters.
In 2012 IEEE International Conference on Robotics and Automation, ICRA 2012.
IEEE.
.
(doi:10.1109/ICRA.2012.6224953).
Record type:
Conference or Workshop Item
(Paper)
Abstract
Recent work by Mullane, Vo, and Adams has re-examined the probabilistic foundations of feature-based Simultaneous Localization and Mapping (SLAM), casting the problem in terms of filtering with random finite sets. Algorithms were developed based on Probability Hypothesis Density (PHD) filtering techniques that provided superior performance to leading feature-based SLAM algorithms in challenging measurement scenarios with high false alarm rates, high missed detection rates, and high levels of measurement noise. We investigate this approach further by considering a hierarchical point process, or single-cluster multi-object, model, where we consider the state to consist of a map of landmarks conditioned on a vehicle state. Using Finite Set Statistics, we are able to find tractable formulae to approximate the joint vehicle-landmark state based on a single Poisson multi-object assumption on the predicted density. We describe the single-cluster PHD filter and the practical implementation developed based on a particle-system representation of the vehicle state and a Gaussian mixture approximation of the map for each particle. Synthetic simulation results are presented to compare the novel algorithm against the previous PHD filter SLAM algorithm. Results presented indicate a superior performance in vehicle and map landmark localization, and comparable performance in landmark cardinality estimation.
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More information
Published date: 28 June 2012
Venue - Dates:
2012 IEEE International Conference on Robotics and Automation, ICRA 2012, , Saint Paul, MN, United States, 2012-05-14 - 2012-05-18
Keywords:
doubly-stochastic processes, estimation, probability hypothesis density filtering, Simultaneous Localization and Mapping
Identifiers
Local EPrints ID: 475643
URI: http://eprints.soton.ac.uk/id/eprint/475643
ISSN: 1050-4729
PURE UUID: 3b4b0ef8-7bbb-4bbb-9c70-268694bd0dcb
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Date deposited: 23 Mar 2023 17:40
Last modified: 16 Mar 2024 23:15
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Contributors
Author:
Chee Sing Lee
Author:
Daniel E. Clark
Author:
Joaquim Salvi
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