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1)  geometric continuity
几何连续性
1.
The computation of geometric continuity is one of the key problems in Computer Aided Geometric Design (CAGD).
几何连续性的求解是计算机辅助几何设计 (CAGD)中的一个关键问题 。
2)  geometry continuity
几何连续性
3)  geometrical continuity
几何连续性
4)  geometric discontinuity
几何不连续性
5)  geometric continuity
几何连续
1.
Generaly speaking, Bzier curve interpolation with geometric continuity has more free parameter than corresponding Hermite interpolation, therefore with the same interpolation polynomial degree, the approximation error of the former is smaller.
一般而言 ,几何连续的Bzier插值曲线比Hermite插值曲线具有更多的自由度 ,因此 ,若插值多项式的阶数相同 ,前者的逼近误差通常比后者更小 。
2.
,The construction method for piecewise cubic HCT spline interpolating surfaces with local derivative continuity and global geometric continuity over triangulation is discussed, and a numerical example is given.
讨论了基于HCT三角剖分的分片三次多项式,局部有一阶导数连续,整体几何连续的HCT样条插值曲面的构造方法,并给出了数值算
3.
This blending formula can be extended for the blending curve and surface with any parametric continuity C(n) and geometric continuity G(n).
该多项式混合公式可以推广得到任意参数连续C(n)和几何连续G(n)的混合曲线曲面。
6)  geometric continuous
几何连续
1.
Surface blending in terms of geometric continuous is more practical and welcome with view of geometric interpretation which is different to the traditional differential method based on algebra.
几何连续是对参数曲面中参数连续度量进一步深刻的认识和研究。
补充资料:连续性与非连续性(见间断性与不间断性)


连续性与非连续性(见间断性与不间断性)
continuity and discontinuity

11an父ux泊g四f“山。麻以角g、.连续性与非连续性(c。nt,n琳t:nuity一)_见间断性与不间断性。and diseo红ti-
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