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<XML><RECORDS>
<RECORD>
	<REFERENCE_TYPE>3</REFERENCE_TYPE>
	<AUTHORS>
		<AUTHOR>Moll, M.</AUTHOR>
		<AUTHOR>Kavraki, L. E.</AUTHOR>
	</AUTHORS>
	<YEAR>2005</YEAR>
	<TITLE>Path Planning for Variable Resolution Minimal-Energy Curves of Constant Length</TITLE>
	<SECONDARY_TITLE>Proc. 2005 IEEE Intl. Conf. on Robotics and Automation</SECONDARY_TITLE>
	<PLACE_PUBLISHED>Barcelona, Spain</PLACE_PUBLISHED>
	<PUBLISHER>IEEE Press</PUBLISHER>
	<PAGES>2143-2147</PAGES>
	<DATE>April</DATE>
	<KEYWORDS>
		<KEYWORD>deformable</KEYWORD>
		<KEYWORD>parts,</KEYWORD>
		<KEYWORD>kinodynamic/physics-based</KEYWORD>
		<KEYWORD>motion</KEYWORD>
		<KEYWORD>planning</KEYWORD>
	</KEYWORDS>
	<ABSTRACT>We present a new approach to path planning for flexible wires. We introduce a method for computing stable configurations of a wire subject to manipulation constraints. These configurations correspond to minimal-energy curves. The representation is adaptive in the sense that the number of parameters automatically varies with the complexity of the underlying curve. We introduce a planner that computes paths from one minimal-energy curve to another such that all intermediate curves are also minimal-energy curves. Using a simplified model for obstacles, we can find minimal-energy curves of fixed length that pass through specified tangents at given control points. Our work has applications in motion planning for surgical suturing and snake-like robots.</ABSTRACT>
	<URL>http://www.kavrakilab.org/sites/default/files/moll-kavraki2005path-plann-variab-resol.pdf</URL>
</RECORD>
</RECORDS></XML>