2013
DOI: 10.5772/56718
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RRT*-SMART: A Rapid Convergence Implementation of RRT*

Abstract: Many sampling based algorithms have been introduced recently. Among them Rapidly Exploring Random Tree (RRT) is one of the quickest and the most efficient obstacle free path finding algorithm. Although it ensures probabilistic completeness, it cannot guarantee finding the most optimal path. Rapidly Exploring Random Tree Star (RRT*), a recently proposed extension of RRT, claims to achieve convergence towards the optimal solution thus ensuring asymptotic optimality along with probabilistic completeness. However,… Show more

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Cited by 185 publications
(95 citation statements)
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“…Such memory efficient versions of RRT* are useful in robots and embedded systems with limited memory [33]. Nasir et al [35] presented an offline variant of RRT* called RRT*-Smart to address the issue of slow convergence. RRT*-Smart introduced two major features called intelligent sampling and path optimization.…”
Section: A Single Directional Holonomic Rrt* Approachesmentioning
confidence: 99%
See 2 more Smart Citations
“…Such memory efficient versions of RRT* are useful in robots and embedded systems with limited memory [33]. Nasir et al [35] presented an offline variant of RRT* called RRT*-Smart to address the issue of slow convergence. RRT*-Smart introduced two major features called intelligent sampling and path optimization.…”
Section: A Single Directional Holonomic Rrt* Approachesmentioning
confidence: 99%
“…Initial path finding procedure in RRT*-Smart is similar to RRT*. However, once a path is found, it is optimized based on triangular inequality principle to remove redundant nodes [35]. Optimization task generates beacon nodes to further improve path cost.…”
Section: A Single Directional Holonomic Rrt* Approachesmentioning
confidence: 99%
See 1 more Smart Citation
“…A lazy strategy is also adopted in lazy PRM* [10] and lazy RRG [11], where the core idea is to delay the collision check until it absolutely necessary. Additionally, many different heuristics for speeding up convergence are presented in [12][13][14][15][16][17].…”
Section: Introductionmentioning
confidence: 99%
“…However, as the number of samples increase, the RRT solution hardly changes while the RRT * algorithm constantly improves the result and with 15000 samples, a good approximation of the two straight line segments constituting the optimal solution can be seen. Many modifications to the original formulations can be found in the literature and pruning techniques and different heuristic functions that biases the sampling to interesting regions have been used to speed up the search but they are outside the scope of this thesis (Urmson and Simmons, 2003;Nasir et al, 2013;Kalisiak and van de Panne, 2006;Gammell et al). Karaman and Frazzoli (2011) and is used with courtesy of the authors.…”
Section: Rrt*mentioning
confidence: 99%