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1)  polyhedron in multidimensional spline space
样条空间多面体
1.
The purpose of the thesis is to study about the method of researching polyhedron in multidimensional spline space.
通过对高维多面体算法的时间复杂度分析,可以得到结论,文中设计采用的方法确实能够高效率地实现高维样条空间多面体的样条函数。
2)  polytope ['pɔlitəup]
空间多面体
3)  spline space
样条空间
1.
A harmonic condition that can distinguish whether the dimension of spline space S 1 3( Δ ) depends on the geometrical character of triangulation is presented, then on a type of general triangulation the dimension is got.
首次提出了一种判别样条空间S13(Δ)维数不依赖剖分几何性质的协调条件· 依此 ,在一类较一般的三角剖分下 ,获得了S13(Δ)的维数
2.
In this paper, some advances on the dimension of the bivariate spline space from the approach is surveyed.
本文综述了该方法用之于三角剖分上样条空间维数的研究所取得的一些进展。
3.
A theorem on th dimension of natural spline space in th book by L.
Schumaker关于自然样条空间维数的一个定理。
4)  space-filling polyhedron
空间填充多面体
1.
Geometric constitution of space frame structure based on space-filling polyhedron;
基于空间填充多面体的空间刚架结构几何构成
5)  polyhedron space frame
多面体空间刚架
1.
Although the form of the new structure is like space truss,the member behavior is entirely different from the truss member which mainly bearing axial force,the polyhedron space frame member is like the beam with rigid connection in.
国家游泳中心“水立方”的墙体和屋盖结构创造性地采用了新型多面体空间刚架结构体系,该结构的弦杆选用矩形钢管、腹杆选用圆钢管,节点为焊接球节点。
6)  polyhedron spatial frame
多面体空间刚架
1.
Optimization of geometric constitution of new polyhedron spatial frames;
新型多面体空间刚架的几何构成优化
2.
Study on basic cells of new polyhedron spatial frames;
新型多面体空间刚架的基本单元研究
补充资料:样条


样条
spline

样条[刘加;en几a皿,] 在区间【a,妇上定义的具有m一1阶连续导数的函数S。(A。;x),该函数在由剖分△。二“=x。
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