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<XML><RECORDS>
<RECORD>
	<REFERENCE_TYPE>31</REFERENCE_TYPE>
	<AUTHORS>
		<AUTHOR>Akinc, M.</AUTHOR>
		<AUTHOR>Bekris, K. E.</AUTHOR>
		<AUTHOR>Chen, B. Y.</AUTHOR>
		<AUTHOR>Ladd, A. M.</AUTHOR>
		<AUTHOR>Plaku, E.</AUTHOR>
		<AUTHOR>Kavraki, L. E.</AUTHOR>
	</AUTHORS>
	<SECONDARY_AUTHORS>
		<SECONDARY_AUTHOR>Dario, P. and Chatila, R.</SECONDARY_AUTHOR>
	</SECONDARY_AUTHORS>
	<YEAR>2005</YEAR>
	<TITLE>Probabilistic Roadmaps of Trees for Parallel Computation of Multiple Query Roadmaps</TITLE>
	<SECONDARY_TITLE>Robotic Research: The Eleventh International Symposium</SECONDARY_TITLE>
	<PUBLISHER>Springer, STAR 15</PUBLISHER>
	<PAGES>80-89</PAGES>
	<KEYWORDS>
		<KEYWORD>path</KEYWORD>
		<KEYWORD>planning,</KEYWORD>
		<KEYWORD>project_SRT</KEYWORD>
	</KEYWORDS>
	<ABSTRACT> We propose the combination of techniques that solve
  multiple queries for motion planning problems with single query
  planners in a motion planning framework that can be efficiently
  parallelized. In multiple query motion planning, a data structure is
  built during a preprocessing phase in order to quickly respond to
  on-line queries. Alternatively, in single query planning, there is
  no preprocessing phase and all computations occur during query
  resolution. This paper shows how to effectively combine a powerful
  sample-based method primarily designed for multiple query planning
  (the Probabilistic Roadmap Method - PRM) with sample-based tree
  methods that were primarily designed for single query planning (such
  as Expansive Space Trees, Rapidly Exploring Random Trees, and
  others). Our planner, which we call the Probabilistic Roadmap of
  Trees (PRT), uses a tree algorithm as a subroutine for PRM. The
  nodes of the PRM roadmap are now trees. We take advantage of the
  very powerful sampling schemes of recent tree planners to populate
  our roadmaps. The combined sampling scheme is in the spirit of the
  non-uniform sampling and refinement techniques employed in earlier
  work on PRM. PRT not only achieves a smooth spectrum between
  multiple query and single query planning but it combines advantages
  of both. We present experiments which show that PRT is capable of
  solving problems that cannot be addressed efficiently with PRM or
  single-query planners. A key advantage of PRT is that it is
  significantly more decoupled than PRM and sample-based tree
  planners. Using this property, we designed and implemented a
  parallel version of PRT. Our experiments show that PRT distributes
  well and can easily solve high dimensional problems that exhaust
  resources available to single machines.</ABSTRACT>
	<URL>http://www.kavrakilab.org/sites/default/files/PaperISRR_SRT-h.pdf</URL>
</RECORD>
</RECORDS></XML>