Square Root SAM Simultaneous Localization and Mapping via Square Root Information Smoothing
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Kaess, Michael
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Abstract
Solving the SLAM problem is one way to enable a robot to explore, map, and navigate in a
previously unknown environment. We investigate smoothing approaches as a viable alternative
to extended Kalman filter-based solutions to the problem. In particular, we look at approaches
that factorize either the associated information matrix or the measurement Jacobian into square
root form. Such techniques have several significant advantages over the EKF: they are faster
yet exact, they can be used in either batch or incremental mode, are better equipped to deal
with non-linear process and measurement models, and yield the entire robot trajectory, at lower
cost for a large class of SLAM problems. In addition, in an indirect but dramatic way, column
ordering heuristics automatically exploit the locality inherent in the geographic nature of the
SLAM problem. In this paper we present the theory underlying these methods, along with
an interpretation of factorization in terms of the graphical model associated with the SLAM
problem. We present both simulation results and actual SLAM experiments in large-scale
environments that underscore the potential of these methods as an alternative to EKF-based
approaches.
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2006
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