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- The mechanical background of the bivariate spline space of degree 2 and smoothness 1 on rectangular partition was presented constructively. 摘要构造性地给出了矩形剖分上分片2次一阶光滑的二元样条空间的力学背景。
- The resultant algorithm for computing the intersection points of piecewise algebraic curves is presented by using the structure of bivariate spline functions in this paper. 本文对确定分片代数曲线的二元样条函数的整体表达式中的截断引入参数表示,给出了分片代数曲线交点的结式求法.;理论与实例表明,这种算法是有效的
- A Note on the Dimension of the Bivariate Spline Space for Cross-Cut Partition 贯穿剖分上样条空间维数的注记
- bivariate spline 双变量样条
- Carl De Boor A Practical Guide to Spline. 样条函数实践指导。
- Describes a Bzier spline and how to draw one. 描述贝塞尔样条以及如何绘制贝塞尔样条。
- Outside surface is a spline through points. 外表是通过点的齿条。
- Adds a spline curve to the current figure. 向当前图形添加一段样条曲线。
- Creates an array of four points to define a spline. 创建一个包含四个点的数组来定义样条。
- The tension is shown for each spline. 每个样条都显示了张力。
- Spline function method of interpolation. 样条函数插值法。
- Second, the Bezier spline is very well controlled. 其次,贝塞尔曲线非常好控制。
- The Bzier spline is drawn from the first point to the fourth point. 在第一个点和第四个点之间绘制贝塞尔样条。
- Overloaded. Draws a closed cardinal spline defined by an array of. 结构的数组定义的闭合基数样条。
- Draws a closed cardinal spline defined by an array of. 结构数组定义的闭合基数样条。
- Posterior odds were all calculated for univariate and bivariate analysis. 将上述因子进行单变项及双变项分析,计算后验风险比。
- This process heightens the use results of involute spline broach. 通过此种工艺的采用,提高了渐开线拉刀的使用效果。
- Objective: To study a bivariate risk model with variable premium rate. 目的研究一类可变保费的双险种风险模型。
- The Bezier spline is always anchored at the two end points. 贝塞尔曲线总是锚定在两个端点。
- It draws really quality spline beziers with three poin. 它提请真正质量样济耶3分。