Monte Carlo localization

http://dbpedia.org/resource/Monte_Carlo_localization an entity of type: Software

Monte Carlo localization (MCL), also known as particle filter localization, is an algorithm for robots to localize using a particle filter. Given a map of the environment, the algorithm estimates the position and orientation of a robot as it moves and senses the environment. The algorithm uses a particle filter to represent the distribution of likely states, with each particle representing a possible state, i.e., a hypothesis of where the robot is. The algorithm typically starts with a uniform random distribution of particles over the configuration space, meaning the robot has no information about where it is and assumes it is equally likely to be at any point in space. Whenever the robot moves, it shifts the particles to predict its new state after the movement. Whenever the robot senses rdf:langString
rdf:langString Monte Carlo localization
xsd:integer 4093697
xsd:integer 1121242553
rdf:langString Robot detects a door.
rdf:langString Robot detects a wall.
rdf:langString A robot travels along a one-dimensional corridor, armed with a sensor that can only tell if there is a door or there is no door .
rdf:langString Corridorbot door.png
rdf:langString Corridorbot wall.png
xsd:integer 120
rdf:langString Monte Carlo localization (MCL), also known as particle filter localization, is an algorithm for robots to localize using a particle filter. Given a map of the environment, the algorithm estimates the position and orientation of a robot as it moves and senses the environment. The algorithm uses a particle filter to represent the distribution of likely states, with each particle representing a possible state, i.e., a hypothesis of where the robot is. The algorithm typically starts with a uniform random distribution of particles over the configuration space, meaning the robot has no information about where it is and assumes it is equally likely to be at any point in space. Whenever the robot moves, it shifts the particles to predict its new state after the movement. Whenever the robot senses something, the particles are resampled based on recursive Bayesian estimation, i.e., how well the actual sensed data correlate with the predicted state. Ultimately, the particles should converge towards the actual position of the robot.
xsd:nonNegativeInteger 18030

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