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- rational cubic Bezier curve 有理三次Bézier曲线
- In addition to procedures to achieve cubic Bezier curve drawing, but also realized the point, line, round mapping, can be used as learning computer graphics algorithm reference. 程序除实现三次Bezier曲线的绘制，还实现了点，直线，圆的绘制，可做为学习计算机图形算法的参考。
- A quadratic or cubic Bezier curve 二次或三次贝式曲线
- A New Fast Algorithm for Drawing Cubic Bezier Curve 三次Bezier曲线绘制的一种新的快速算法
- The Connection of Cubic Bezier Curves & Surfaces 三次Bezier曲线及曲面的连接
- An Improved Geometric Model and Its Realization for Multiple Cubic Bezier Curve Interpolation 多段三次 Bezier 曲线插值几何模型的改进及实现
- cubic Bezier curve 三次Bezier曲线
- G~2 continuous cubic Bezier rational interpolation spline curve G~2连续的保凸插值有理三次Bezier样条曲线的构造
- The main use of the Bezier curve algorithm. 主要运用了Bezier曲线算法.;-This is a short picture screen saver
- Constructing rational offset and rational Rotation-Minimizing Frame of Bezier curve or B-spline curve during rendering sweep surface which are compatible with CAD system are two important problems in CAGD. 等距(Offset)有理构造与扫掠曲面生成中的最小旋转标架(Rotation-Minimizing Frame简称RMF)的有理构造是CAGD研究领域中的两重要内容。
- cubic Bezier curves 三次Bezier曲线
- A piecewise rational cubic spline function involving four parameters is presented,which is a rational polynomial with a cubic numerator and a cubic denominator. 构造了含有4个参数的分段三次有理样条函数(分子、分母均为三次多项式),其中2个参数称为形状参数,另外2个称为保形参数;
- QUADRATIC RATIONAL BEZIER CURVE FITTING 曲线的二次有理Bezier曲线拟合
- In this paper, the weighted rational cubic spline interpolation has been constructed using the rational cubic spline with linear denominator and the rational cubic spline based on function values. 文中利用分母为线性的有理三次插值样条和仅基于函数值的有理三次插值样条构造了一种加权有理三次插值样条 ;由于这种有理三次插值样条中含有新的参数 ;给约束控制带来了方便 .
- The error estimation of rational cubic spline with linear denominators is given, and then the interpolation of a kind of space closed curves under cylindrical coordinate system is investigated. 摘要给出了具有线性分母的有理三次样条函数的误差估计，并在柱面坐标系下对一类空间闭曲线的插值问题进行了研究；
- First I will start out by describing the Bezier curve itself then move on to how to create a Bezier Patch. 首先我会描述贝塞尔曲线再介绍生成贝塞尔曲面。
- The planned path is presented as Bezier curve that can be proved to satisfy the nonholonomic constrains. 提出基于贝塞尔曲线的路径规划方法，以满足机器人的非完整约束。
- Genetic algorithm was applied to optimize the values of the three control points of the Bezier curve. 利用基因演算法可以加速曲线参数最佳化的过程。
- Bezier curve has good character ,because it uses a sequnce of special basic function . 对于贝齐尔曲线，由于它采用一组独特的基函数，所以它具有良好的优良性质。
- Shape preserving rational cubic interpolation 三次保形有理插值
