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工程设计学报  2010, Vol. 17 Issue (4): 293-296    
工程设计理论、方法与技术     
3D散乱数据点分段二次逼近的曲面拟合
 陈慧群, 黎景炎
深圳信息职业技术学院 信息控制与制造系,广东 深圳 518029
Fitting surface to 3D scattered point set based on piecewise quadratic approximation
 CHEN  Hui-Qun, LI  Jing-Yan
Department of Information Control & Manufacturing, Shenzhen Institute of Information Technology, Shenzhen 518029, China
 全文: PDF(653 KB)   HTML
摘要: 为进一步提高曲面重构的保形性及高效性,提出了一种自动构建光顺三角曲面的方法.该法首先通过构建三角形元覆盖边界域来构建一张曲面近似粗网,然后从点集中不断添加新点直至达到指定的容差,在每个插入数据点处构造C1连续的分片二次逼近面片,最终整体的C1曲面由各三角形上的曲面片拼合而成.最后给出了该方法在真实点集上的运用结果并与其他方法所构造的逼近曲面形状进行了比较,结果表明,该方法对密集3D散乱数据点建模有效,生成的曲面质量高,误差小.该方法也适用于数据精简.
关键词: 分段二次逼近散乱点集曲面拟合三角面片    
Abstract: In order to improve the shapepreserving and efficiency of surface reconstruction, an automatic method for constructing smooth surfaces defined as curved triangular patches is proposed. The method started with a coarse mesh approximating the surface through triangular elements covering the boundary of the domain, then, iteratively added new points from the data set until a specified error tolerance attained, and at the adjacent region of each point a C1 piecewise quadratic approximation patch was constructed, all the triangle patches were combined together to form the whole surface with C1 continuities. Finally, the method has been implemented on real data set and compared with other methods. The results show that the method is effective for 3D scattered data points with high surface quality and low error. The method is also suitable for data reduction.
Key words: piecewise quadratic approximation    scattered point set    surface fitting    triangular patch
出版日期: 2010-08-28
:  TP 391  
基金资助:

深圳信息职业技术学院青年自然科学基金资助项目(QN-08013)

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引用本文:

陈慧群, 黎景炎. 3D散乱数据点分段二次逼近的曲面拟合[J]. 工程设计学报, 2010, 17(4): 293-296.

CHEN Hui-Qun, LI Jing-Yan. Fitting surface to 3D scattered point set based on piecewise quadratic approximation[J]. Chinese Journal of Engineering Design, 2010, 17(4): 293-296.

链接本文:

https://www.zjujournals.com/gcsjxb/CN/        https://www.zjujournals.com/gcsjxb/CN/Y2010/V17/I4/293

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