NV:顶点数
“顶点数”(Number of Vertices)在学术写作和数学领域中常被缩写为“NV”,以简化表达并提高书写效率。该术语广泛应用于计算机图形学、几何学以及网络结构分析等专业场景,用以描述图形或模型中的顶点总数。
Number of Vertices的英文发音
例句
- The Estimation of the Number of Vertices(NV) as Its Edge-Cohesiveness ≤ 1 in a Graph
- 具有棱凝聚度≤1的顶点之个数估计
- We consider the family of graphs with a fixed number of vertices and edges.
- 讨论了给定边数和顶点数(NV)的图的一类极值问题。
- Identify polygons direction, just to determine the size of the serial number of vertices in the polygon vertices sequence three polygons arbitrary extremal can accurately polygon direction.
- 在识别多边形方向时,只需判断多边形任意三个极值顶点在多边形顶点序列中的序号大小就能准确得到多边形的方向。
- Our approach is general and does not require the sources and target to share the same number of vertices or triangles, or to have matching connectivity.
- 该方法不需要源网格和目标网格有相同的顶点数(NV)和三角面片数,也不需要有类似的拓扑信息。
- In Chapter 3, we characterize the bipartite graphs with given number of vertices and edges which have the smallest values of the first general Zagreb index, and give some necessary conditions for the first general Zagreb index of bipartite graphs attaining the largest values.
- 在论文的第三章里,给出了n个顶点m条边的偶图的第一广义Zagreb指标的最小值和对应的极图,以及偶图第一广义Zagreb指标最大值的一些必要条件。
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