1) cardinal-spline
Cardinal样条插值
2) Cardinal-Hermite interpolation splines
Cardinal-Hermite插值
3) cardinal spline
Cardinal样条
1.
In order to overcome camera shaking,a new method based on Cardinal spline is found by calculating curve points that are very dense in Cardinal inserting method,and selecting points with equal arc length from curve points.
为了彻底克服抖动,提出以Cardinal样条插值算法为基础的新方法:先用Cardinal插值计算出足够密的曲线点,再根据这些点在曲线上筛选等弧长的点,并用文件储存。
2.
A new method is advanced in this article:that is using little triangle faces and Cardinal spline to model plant leaves.
提出了采用三角面片和Cardinal样条插值的方法对植物叶片静态建模的一种方法,该方法的优点是使用的型质点少,而生成的图形具有较强的真实感,具有实用价值。
4) H-Cardinal spline
H-Cardinal样条
1.
Basing on cubic H-Hermite polynomials,a new type of curve called cubic H-Cardinal spline curves constructed by a set of special basis functions is presented.
基于三次H-Hermite多项式得出一组特殊的基函数,由此基函数生成的曲线称之为三次H-Cardinal样条曲线,是Cardinal样条曲线的推广。
5) multivariate cardinal spline
多元cardinal样条
6) Cardinal Spline curves
Cardinal样条曲线
补充资料：插值样条
插值样条
interpolation spline
插值样条【jllte月草l肠‘叨印垃祀;“。Tep“0朋“Ito”H从.c。月a-介H」 在给定的相异点{又}上与一已知函数取值相同的样条 月一! s。(△。;、)二马，+。，x+一+a。_!、’一’十艺C*(二一x*)笠， k思0其中:，，尧n 一十l戈。<’“<天 、U，t
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参考词条