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Many-Knot Spline Interpolating Curves and Their Applications in Font Design 被引量:2

Many-Knot Spline Interpolating Curves and Their Applications in Font Design
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摘要 Many-knot spline interpolating is a class of curves and surfaces fitting method presentedin 1974. Many-knot spline interpolating curves are suitable to computer aided geometric design anddata points interpolation. In this paped, the properties of many-knot spline interpolating curves arediscussed and their applications in font design are considered. The differences between many-knotspline interpolating curves and the curves genoaed by exceeding-lacking adjuStment algorithm aregiven. Many-knot spline interpolating is a class of curves and surfaces fitting method presentedin 1974. Many-knot spline interpolating curves are suitable to computer aided geometric design anddata points interpolation. In this paped, the properties of many-knot spline interpolating curves arediscussed and their applications in font design are considered. The differences between many-knotspline interpolating curves and the curves genoaed by exceeding-lacking adjuStment algorithm aregiven.
出处 《Computer Aided Drafting,Design and Manufacturing》 1999年第1期1-8,共8页 计算机辅助绘图设计与制造(英文版)
关键词 many-knot spline interpolating curves font design SUBDIVISION CONTINUITY many-knot spline interpolating curves, font design, subdivision, continuity
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  • 1齐东旭,李华山.Many-knot spline technique for approximation of data[J].Science China(Technological Sciences),1999,42(4):383-387. 被引量:4
  • 2孙伟,许君一,齐东旭.数据去冗余的多尺度多结点技术[J].计算机辅助设计与图形学学报,2004,16(5):619-624. 被引量:2
  • 3金涛,阙沛文.基于多节点样条理论的漏磁数据去冗余压缩算法[J].上海交通大学学报,2005,39(4):539-543. 被引量:2
  • 4齐东旭.关于多结点基数型δ-spline插值(Ⅱ)[J].吉林大学学报(自然科学版),1976,(2):36-44.
  • 5齐东旭.关于多结点基数型δ-spline插值(Ⅲ)[J].吉林大学学报(自然科学版),1979,(3):1-11.
  • 6齐东旭 梁振珊.多结点样条磨光(Ⅰ)[J].高等学校计算数学学报,1979,2:196-209.
  • 7齐东旭 梁振珊.多结点样条磨光(Ⅱ)[J].高等学校计算数学学报,1981,1:65-74.
  • 8Cheng B. On the modeling of sea ice thermodynamics and air-ice coupling in Bohai Sea and the Baltic Sea[D]. Finland: Finnish Institute of Marine Research-Contributions, 2002. 243~247
  • 9齐东旭.关于多结点基数型δ—spline插值(Ⅰ)[J].吉林大学学报:自然科学版,1975,(1):70-81.
  • 10Qi Dongxu, Gao Mingyan. Many-knot spline interpolation and Boolean surfaces[A]. In: Proceedings of International Symposium for, Computer Aided Drafting, Design and Manufacturing, Beijing, 1987. 255~260

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