2005
DOI: 10.1007/11008941_45
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Towards Lazy Data Association in SLAM

Abstract: Abstract. We present a lazy data association algorithm for the simultaneous localization and mapping (SLAM) problem. Our approach uses a tree-structured Bayesian representation of map posteriors that makes it possible to revise data association decisions arbitrarily far into the past. We describe a criterion for detecting and repairing poor data association decisions. This technique makes it possible to acquire maps of large-scale environments with many loops, with a minimum of computational overhead for the m… Show more

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Cited by 64 publications
(62 citation statements)
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“…The latter has been shown by several other researchers (e.g. [19]), and the former can be accomplished by simply re-running the present algorithm as new loops in the pose network are closed.…”
Section: Discussionmentioning
confidence: 56%
“…The latter has been shown by several other researchers (e.g. [19]), and the former can be accomplished by simply re-running the present algorithm as new loops in the pose network are closed.…”
Section: Discussionmentioning
confidence: 56%
“…The relative error between the spline generated by Algorithm D.4.1 at iteration k and the true curve is defined as e k = r k −r true / r true (D. 33) wherer k is the discretized smoothing spline output, andr true is the corresponding true curve in polar coordinates.…”
Section: D54 Resultsmentioning
confidence: 99%
“…The magnitude of N is set in the prefiltering step, and while computation time benefits from a small value, a larger one may yield a more rapid convergence, allowing for fewer iterations. In SLAM applications, large association matrices are often inverted online, see for instance [33]. For online applications of Algorithm D.4.1 a similar approach should be used for inversion of the matrix H. As the aim of the simulations and experiments in this work was to evaluate accuracy and convergence properties of Algorithm D.4.1, time-optimization of the code remains for future work.…”
Section: D53 Computation Timementioning
confidence: 99%
“…This turns − log p(X ) into a quadratic function over the variables X . Setting the first derivative to zero yields the desired minimum in closed form, as described in more detail in [17] for details. We also note that there are a number of alternative techniques for minimizing − log p(X ), some of which exploit the sparse nature of the potentials [15,30,45] …”
Section: Simultaneous Localization and Mappingmentioning
confidence: 99%
“…Figure 8c illustrates the potential outcome of this approach: in this example, a different sequence of data association decisions yields a better map. As described in detail in [17], adding and removing consistency constraints can be done efficiently, and calculating the resulting configuration X does not require a full solution of the optimization problem.…”
Section: Data Associationmentioning
confidence: 99%