DocumentCode
2475939
Title
Building hierarchical solid models from sensor data
Author
Aubry, Stéphane ; Hayward, Vincent
Author_Institution
McGill Univ., Montreal, Que., Canada
fYear
1989
fDate
14-19 May 1989
Firstpage
196
Abstract
The authors consider the problem of aggregating the geometrical information provided by sensors such as range finders, and its applications to scene modeling. The information consists of collections of three-dimensional surface points that form a discrete subspace of the objects-to-free-space boundaries within the world to be modeled. The ultimate goal is to obtain a valid surface model which can in turn be transformed into an efficient volumetric representation for solid-interference-detection algorithms. This representation should achieve search efficiency, compactness, and parallelism. The authors first introduce such a volumetric representation which uses a tetrahedrization of space. Then they show that surface connectivity is a nontrivial and essential element of a valid representation. To that end, they introduce a formal graph-theoretic definition for model validity which they use to guide the process of aggregating the different views. Finally, the topological problems posed by objects nonhomeomorphic to spheres, such as multiholed tori, are introduced
Keywords
computational geometry; computerised picture processing; robots; 3D surface points; compactness; geometrical information; graph-theoretic definition; hierarchical solid models; information aggregation; objects-to-free-space boundaries; parallelism; range finders; scene modeling; search efficiency; sensor data; solid-interference-detection algorithms; surface connectivity; tetrahedrization; topological problems; Computer vision; Detectors; Intelligent robots; Intelligent sensors; Interference; Manipulators; Orbital robotics; Path planning; Robot kinematics; Solid modeling;
fLanguage
English
Publisher
ieee
Conference_Titel
Robotics and Automation, 1989. Proceedings., 1989 IEEE International Conference on
Conference_Location
Scottsdale, AZ
Print_ISBN
0-8186-1938-4
Type
conf
DOI
10.1109/ROBOT.1989.99989
Filename
99989
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