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与 convex 相关的网络例句 [注:此内容来源于网络,仅供参考]

In this paper, an arbitrary edge in the plane of the convex polygon generating algorithm, discussed the randomly generated convex polygon vertex algorithm idea.

本文研究在平面中生成任意边的凸多边形的算法,讨论了随机生成凸多边形顶点坐标的算法思想。

I will precise this concept of convex / concave volumes later because it's very important, for the moment let's come back to our definition of the portal : in this whole document it means my n-sided flat and convex polygon, but be aware that in other texts it can represent an elementary volume of the scene.

我会在后面详细分析凹凸多面体的概念因为这是很重要的。现在我们讨论入口的定义:这里入口表示一个平面的凸多边形,其他的文献中可能表示场景中间的一个基本的空间或者单元。

The Convex Hull of a given points P in the plane is the unique convex polygon whose vertices are points from P and contains all points of P.

在给定的点在平面P凸包是独特的凸多边形的顶点从P点,并包含换句话说P的所有点的集合P点是最小凸集凸壳含有体育

In virtue of this,some properties of convex polyhedroid are studied and the definite values and extreme values of convex polygon in Euclidean plane are extended to the case in n-dimensional space.

提出n维欧氏空间中广义重心坐标的概念,建立了广义重心坐标下两点间的距离公式,并利用于研究凸多胞形的若干性质,将欧氏平面上凸多边形的一些定值与极值性质推广到n维空间。

According to the viewpoint of combination tope, any convex polyhedron can be composed of some simplexes, and both convex polyhedron and simplex are important concepts of programming theory, so it's necessary to find their volumes in some calculations.

由组合拓扑学可知,任意凸多面体均为若干个单纯形的某种组合,两者均为规划论中最重要的基本概念之一,因而在一些计算中对其求积是不可少的。

There are a large number of non-convex functions in practical problems, and they have similar nature in the non-linear programming as convex functions.

实际问题中的大量函数都是非凸的,它们与凸函数在非线性规划中有一些相似的性质。

In fact, the former only consider the strict convex programming, while the latter considers the convex programming.

支持向量机中有一类重要的变形方法,虽然很有效,但缺乏相应的统计学习理论基础。

Let X be a Banach space, be a locally convex linear topological space, C is a τ-sequence compact convex subset of X, and S an asymptotically nonexpansive type semigroups from C onto itself.

X是一Banach空间,是局部凸线性拓扑空间,C是X上的τ-序列紧凸集,S是C上的Γ类渐近非扩张型半群。

Along with the development of convex fuzzy set, people investigate the convexity of fuzzy mapping on convex sets and its application in fuzzy programming .

随着凸模糊集研究的深入与发展,人们讨论了模糊映射在凸集上的凸性及其在模糊规划中的应用。

And then, the concept of a strong C- convex fuzzy set is introduced,and using this concept the C-Minkowski addition of fuzzy sets as well as therelationship between it and the C- convex fuzzy sets is studied.

我们还引入了强C-凸模糊集的概念,并利用这个概念讨论了模糊集的C-Minkowski和运算及其与强C-凸模糊集之间的关系。

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