DocumentCode
431046
Title
An adaptive mesh generation of surfaces defined by Lie algebra and its visualization toward intelligent communication system
Author
Sagara, Naoya ; Kuwahara, Meeko ; Makino, Mitsunori ; Chao, Jinhui
Author_Institution
Dept. of Inf. & Syst. Eng., Chuo Univ., Tokyo, Japan
Volume
B
fYear
2004
fDate
21-24 Nov. 2004
Firstpage
454
Abstract
The research on computer graphics (CG) has been actively studied and developed. Namely, many surface/solid models have been proposed in the field of computer aided geometric design as well as the one of CG. Since it is difficult to visualize the complex shape exactly, an approximation by generating a set of meshes is usually used. Therefore it is important to guarantee the quality of the approximation in consideration of the computational cost. In this paper, an adaptive mesh generation algorithm is proposed for a surface defined by Lie algebra, which is useful in the field of computer vision. The proposed algorithm considers the variation of normal vectors with automatic differentiation around the calculated point on the surface. By the method a set of meshes for the surface can be generated adoptively and automatically with high quality at low computational cost. And, in order to apply to the realtime system such as CAVE, determine the adaptive resolution considering the viewpoint.
Keywords
Lie algebras; approximation theory; computational complexity; computational geometry; computer vision; data visualisation; intelligent networks; mesh generation; real-time systems; solid modelling; surface fitting; Lie algebra; adaptive mesh surface generation; computer aided geometric design; computer graphics; computer vision; intelligent communication system; Algebra; Character generation; Computational efficiency; Computer graphics; Computer vision; Intelligent systems; Mesh generation; Shape; Solid modeling; Visualization;
fLanguage
English
Publisher
ieee
Conference_Titel
TENCON 2004. 2004 IEEE Region 10 Conference
Print_ISBN
0-7803-8560-8
Type
conf
DOI
10.1109/TENCON.2004.1414630
Filename
1414630
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