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- The degree elevation formula for ball Bezier curve is given,and it is proved that the(union) of ball control point converges to the original ball Bezier curve as the degree is elevated incessantly. 给出球域B ez ier曲线的升阶公式;并证明在不断升阶的过程中球域控制顶点的并集收敛到原球域B ez ier曲线.
- Degree Elevation and Its Convergence of Ball Bezier Curves 球域Bezier曲线的升阶与收敛
- ball Bezier curve 球域Bezler曲线
- 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
- 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。
- Bezier curve and B-Spline curve, illumination model and illumination factor template, color models and their transformations are studied in the paper. 文章主要研究了贝塞尔曲线和B样条曲线,光照明模型和光照明因子模板,颜色模型及其之间的转换,给出了具体技术的实现要点和程序框架。
- In addition ,we often encounter a general problem-it is very difficult to describe a complex shape with a single Bezier curve precise . 另外,我们经常会遇到一个普遍问题,就是难以用单一的贝齐尔曲线段描述复杂的形状。
- Bezier curve is a good curve fitting tool with preferable interactive performance,which adapts to construct branch and trunk of trees. 贝赛尔曲线是一种很好的曲线拟和工具,交互性强,适合树木枝干建模。
- Each subsequent Bezier requires only three more points because the begin point of the second Bezier curve is the same as the end point of the first Bezier curve, and so on. 后面的每个贝塞尔曲线只需要另外三个点,因为第二条贝塞尔曲线的起点和第一条贝塞尔曲线的终点相同,诸如此类。
- 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。
- Bezier curves have been widely applied to CAGD,and deeper study has been made. Bezier曲线已广泛应用在CAGD上,其理论研究也更加深入。
- As with Bezier curves, clever placement of CVs can restore continuity. 就像用贝赛曲线,如果巧妙的布置CV的位置,那么连续性将被恢复。
- 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。
- Bezier curve is one of the most widely used curves in Computer Aided Geometry Design (CAGD). Bezier曲线是计算机辅助几何设计(CAGD)领域中广泛运用的一种曲线。
- There are many common base curves used in the method of curve-fitting,such as B_spline curve and Bezier curve etc. 在数字曲线拟合的各种方法中,常见的用作拟合基元的曲线有B样条、贝塞尔曲线等。
- The mapping mechanism between graphic objects in AutoCAD and graphic elements in SVG is studied. To solve the problem of the transformation form NURBS curve in AutoCAD to Bezier curve in SVG,the NURBS curve's knot insertion algorithm is used. 研究了AutoCAD图形对象和SVG图形元素的映射机制;使用NURBS曲线的节点插入算法;解决了AutoCAD中NURBS曲线到SVG中Bezier曲线的转换问题.
- By studying the geomentric continuity and parametric continuity of the connected Bezier curve,the paper gives the geometric meaning of the continuity of the G~0,G~1,G~2 and C~0,C~1,C~2 and improves the bounded conditions of the C~2 continuity. 研究Bezier曲线拼接的几何连续性及参数连续性,总结出G0,G1,G2及C0,C1,C2连续的几何意义,并且对C2连续的约束条件进行了改进。