The SPmap: a probabilistic framework for simultaneous localization and map building
By José A. Castellanos, José M. M. Montiel, José Neira, Juan D. Tardós. 1999
This article describes a rigorous and complete framework for the simultaneous localization and map building problem for mobile robots: the symmetries and perturbation map (SPmap), which is based on a general probabilistic representation of uncertain geometric information. We present a complete experiment with a LabMate/sup TM/ mobile robot navigating in a human-made indoor environment and equipped with a rotating 2D laser rangefinder. Experiments validate the appropriateness of our approach and provide a real measurement of the precision of the algorithms.
Subfields: Probabilistic & Bayesian Methods, Robotics & Control
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Probabilistic & Bayesian Methods
- Sebastian Thrun
- Tim Bailey
- Frank Dellaert
- Michael Kaess
- Wolfram Burgard
- Paul M. Newman
- Cyrill Stachniss
- José Neira
In Robotics & Control
- Wolfram Burgard
- Sebastian Thrun
- Frank Dellaert
- Tim Bailey
- Juan D. Tardós
- Michael Kaess
- Paul M. Newman
- Cyrill Stachniss
Citations in the corpus
- Square Root SAM: Simultaneous Localization and Mapping via Square Root Information Smoothing (2006, methodology): “Below we assume familiarity with EKF-based approaches to SLAM (Smith et al. 1990; Leonard et al. 1992; Castellanos et al. 1999; Dissanayake et al. 2001).”
- A Probabilistic On-Line Mapping Algorithm for Teams of Mobile Robots (2001, methodology): “The SLAM family of approaches (Dissanayake, Durrant-Whyte, and Bailey 2000; Leonard, Durrant-Whyte, and Cox 1992; Moutarlier and Chatila 1989b; Smith, Self, and Cheeseman 1990), to date the only approach that implements the full posterior calculation as specified in eq.”
- Map building with mobile robots in dynamic environments (2003, background): “In the literature, the mobile robot mapping problem is often referred to as the simultaneous localization and mapping problem (SLAM) [5] [7] [13] [17] [14] [10] [19].”
- Robotic mapping: a survey (2003, background): “In the following years, a number of researchers developed this approach further [13, 14, 30, 26, 27, 56, 73], most notably a group of researchers located at the University of Sydney in Australia.”
- Factor Graphs for Robot Perception (2017, background): “Many attempts were made to extending the filtering approach to cope with larger-scale environments [26, 52, 130, 91, 184, 188, 92], but filtering itself was shown to be inconsistent [105] when applied to the inherently nonlinear SLAM problem.”
- Mobile Robot Localisation and Mapping in Extensive Outdoor Environments (2002, methodology): “The underlying estimation process used in [24] is a stochastic SLAM variant called the symmetries and perturbations map (SP map) [25].”
- Outdoor SLAM using visual appearance and laser ranging (2006, methodology): “They subsequently extract planar features from the scans and maintain parameterized estimates in a probabilistic manner using the SP formulation [ 2 ].”
- A Tutorial on Graph-Based SLAM (2010, methodology): “Popular techniques like Kalman and information filters [28], [3], particle filters [22], [12], [9], or information filters [7], [31] fall into this category.”
- Hierarchical SLAM: real-time accurate mapping of large environments (2005, methodology): “At each step, data association is robustly solved using the joint compatibility test [22], and the local map is updated with standard stochastic mapping techniques [23].”
- Coordinated multi-robot exploration (2005, methodology): “If they use the recursive update rule for occupancy grids to combine and the information originally contained in is integrated twice in the resulting map, which is not admissible.”
- Robust Mapping and Localization in Indoor Environments Using Sonar Data (2002, methodology): “Given that the full covariance matrix must be maintained to assure consistency, updating a full stochastic map of n features is well known to be O(n(2)) (Castellanos et al. 1999; Guivant and Nebot 2001).”
- Probabilistic Algorithms and the Interactive Museum Tour-Guide Robot Minerva (2000, methodology): “One popular family of approaches, known as SLAM algorithms [22, 23, 84, 85, 134], employs Kalman lters [72, 92] for concurrently estimating robot poses and maps.”