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Reconstruction from contour lines based on bi-cubic Bezier spline surface
基金项目:中国科学院资助项目;上海市博士后基金;浙江省教育厅资助项目
摘    要:

关 键 词:Bi-cubic  Bézier  surface
收稿时间:6 April 2006
修稿时间:19 April 2006

Reconstruction from contour lines based on bi-cubic Bézier spline surface
Authors:Zhong Li  Li-zhuang Ma  Wu-zheng Tan  Ming-xi Zhao
Institution:(1) Department of Mathematics and Science, Zhejiang Sci-Tech University, Hangzhou, 310018, China;(2) Department of Computer Science and Engineering, Shanghai Jiao Tong University, Shanghai, 200240, China
Abstract:A novel reconstruction method from contours lines is provided. First, we use a simple method to get rid of redundant points on every contour, then we interpolate them by using cubic Bézier spline curve. For corresponding points of different contours, we interpolate them by the cubic Bézier spline curve too, so the whole surface can be reconstructed by the bi-cubic Bézier spline surface. The reconstructed surface is smooth because every Bézier surface is patched with G2 continuity, the reconstruction speed is fast because we can use the forward elimination and backward substitution method to solve the system of tridiagonal equations. We give some reconstruction examples at the end of this paper. Experiments showed that our method is applicable and effective. Project supported by the National Natural Science Foundation of China (Nos. 60373070 and 60573147), Postdoctor Foundation of Shanghai (No. 05R214129), and Zhejiang Education Foundation of China (No. 20050786)
Keywords:Contour  Surface reconstruction  G2 continuity
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