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C.B.相关的网络例句
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In this paper, we have made a systemic theoretic research on modelling and reshaping several types of spline curves/surfaces in CAGD. And some creative productions are given as follows. At first, the uniform C-B-spline basis is proved to be a normalized totally positive basis, and can be extended to a normalized B-basis. C-B-spline and C-B��zier basis, similar to B-spline basis and Bézier basis in algebraic space, are two bases in algebraic trigonometric space.

本文围绕着CAGD中常用的几种曲线曲面造型和形状调整进行了深入的研究,主要获得了以下一些成果:首先,证明了代数三角空间中的n次均匀C-B-spline基是一组标准全正基,并进一步扩充为一组标准B基。C-B-spline基与C-Bézier基是多项式与三角混合空间中的两组基,是适应工程实践中设计特殊曲线曲面的需要而产生的,类似于多项式空间中的B-spline基与Bézier基,是CAGD中重要的造型工具。

We present k -Degree T-Bezier basis function and reparametrize it on the interval [0,1],representation of ellipse and cardioid and G~1 condition of T-Bezier curves based on the analysisof T-Bezier basis function and terminal properties. The results have definite geometric meanings that are useful for surface modeling.(3) We presents G~1 of C-B-spline curves and C-Bezier curves.

3给出了C-曲线间的G~1拼接条件,利用C-Bézier曲线能够精确表示半圆弧和半椭圆弧的性质,在实际应用过程中需要精确表示半圆弧和半椭圆弧的地方利用C-Bézier曲线来代替C-B样条曲线,从而较好的解决了在C-B样条造型系统中无法精确表示圆弧的问题。

C.B. Delaney --This text refers to an out of print or unavailable edition of this title.

C.B。争议--这就是指一个******或无法获得版的标题。

Finally,examples of C-B spline curve fairing show the efficiency of the method.

最后,给出了由数据拟合的C-B样条曲线光顺的实例。

The numerical example shows that this algorithm provides an effect and new method for the fairing of C-B spline curves.

实例结果表明,该算法为C-B样条曲线的光顺问题提供了一种有效的新方法。

They are presented in need of special curves and surfaces in engineering applications. In order to prove that the uniform C-B-spline basis is normalized totally positive, we compute the matrix which transforms the C-B��zier basis into the uniform C-B-spline and decompose this matrix into a product of. bidiagonal and stochastic factors.

本文用递推的方法,计算出代数三角空间中的n次C-Bézier基与n次均匀C-B-spline基之间的转换矩阵,并把该矩阵分解为一系列二对角阵的乘积,从而证明出n次均匀C-B-spline基是一个标准全正基,进一步用插入节点的方法,把它扩充为一组标准B基,从而我们可以利用B基的很多优良性质,在工程应用中对这两组基进行开发利用。

They are presented in need of special curves and surfaces in engineering applications. In order to prove that the uniform C-B-spline basis is normalized totally positive, we compute the matrix which transforms the C-B��zier basis into the uniform C-B-spline and decompose this matrix into a product of. bidiagonal and stochastic factors. Furthermore, we give a normalized B-basis by inserting knots.

本文用递推的方法,计算出代数三角空间中的n次C-Bézier基与n次均匀C-B-spline基之间的转换矩阵,并把该矩阵分解为一系列二对角阵的乘积,从而证明出n次均匀C-B-spline基是一个标准全正基,进一步用插入节点的方法,把它扩充为一组标准B基,从而我们可以利用B基的很多优良性质,在工程应用中对这两组基进行开发利用。

Experiments show that C-B spline curve, uniform B-spline with shape parameter, hyperbolic polynomial uniform B-spline with shape parameter and trigonometric polynomial uniform B-spline with shape parameter can be used to produce some frequently used free form curves in the industrial field when the shape parameter is assigned with some specific values. This process is simpler than producing these free form curves by using controlling vertex.

实验证明,C-B样条曲线、带形状参数的均匀B样条曲线、带形状参数双曲多项式的均匀B样条曲线、带形状参数三角多项式的均匀B样条曲线都可利用形状参数的特定取值表示一些工业领域常用的自由曲线,这比起用控制顶点表示同样的自由曲线更为简单。

The Diels-Alder reactions forming one C—B bond and one C—C bond are always more favorable than the corresponding Diels-Alder reactions forming two C—C bonds, both thermodynamically and kinetically, which is in agreement with experimental observation.

形成一个C—B键的杂Diels-Alder反应都比相应的Diels-Alder反应在热力学和动力学上容易进行,这与实验结果一致。

CIN Never Ending Exhibition Gallery was set up in RAHEJAARCARD of NAVIMUMBAI (New Bombay -- also known as Shanghai ). From VASHI to Bombay (the first a prosperous new commercial of Bombay) will pass through PAMBEACH Bridge C.B.DBELAPUR, it needs about 10 minutes to drive from VASHI to C.B.

中国制造永不落幕展厅设在NAVIMUMBAI(新孟买——素有上海之称)的RAHEJAARCARD,从孟买到VASHI(进入新孟买后第一个繁荣的商业区要经过PAMBEACH大桥,从VASHI到C.B。

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