RT Journal Article
T1 Kullback-Leibler divergence-based differential eEvolution Markov chain filter for global localization of mobile robots
A1 Martín Monar, Fernando
A1 Moreno Lorente, Luis Enrique
A1 Garrido Bullón, Luis Santiago
A1 Blanco Rojas, María Dolores
AB One of the most important skills desired for a mobile robot is the ability to obtain its own location even in challenging environments. The information provided by the sensing system is used here to solve the global localization problem. In our previous work, we designed different algorithms founded on evolutionary strategies in order to solve the aforementioned task. The latest developments are presented in this paper. The engine of the localization module is a combination of the Markov chain Monte Carlo sampling technique and the Differential Evolution method, which results in a particle filter based on the minimization of a fitness function. The robot's pose is estimated from a set of possible locations weighted by a cost value. The measurements of the perceptive sensors are used together with the predicted ones in a known map to define a cost function to optimize. Although most localization methods rely on quadratic fitness functions, the sensed information is processed asymmetrically in this filter. The Kullback-Leibler divergence is the basis of a cost function that makes it possible to deal with different types of occlusions. The algorithm performance has been checked in a real map. The results are excellent in environments with dynamic and unmodeled obstacles, a fact that causes occlusions in the sensing area.
PB MDPI
SN 1424-8220
YR 2015
FD 2015-09-16
LK https://hdl.handle.net/10016/27923
UL https://hdl.handle.net/10016/27923
LA eng
NO The research leading to these results has received funding from the RoboCity2030-III-CM project (Robótica aplicada a la mejora de la calidad de vida de los ciudadanos, fase III; S2013/MIT-2748),funded by Programas de Actividades I+Den la Comunidad de Madrid and cofunded by the Structural Funds of the EU.
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RD 1 sept. 2024