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Analysis and simplification of point cluster based on Delaunay triangulation model

机译:基于Delaunay三角测量模型的点集群的分析与简化

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Point cluster object contains much structured information in spatial distribution, which is interesting for the research of spatial analysis and map generalization. This paper divides the spatial distribution information of point cluster into three categories: existing, metrical structure and topological structure, and focuses the discussion on metrical structure. Based on the Delaunay triangulation and Voronoi diagram model, the paper defines four characteristic parameters for describing metrical structure: distribution range, distribution density, distribution centre and distribution axis. Considering Gestalt principles in visual adjacency cognition, the presented method finds the distribution range polygon by progressively stripping the outside triangles. The distribution density is represented by Voronoi cell size and visualized as a grey image. Applying an image processing method, the distribution centre can be extracted from the grey image. A method of point cluster simplification is provided in the paper on the basis of Voronoi diagram establishment in a dynamic way. The relative distribution properties above are preserved in the simplification method.
机译:Point Cluster对象包含空间分布中的很多结构化信息,这对于空间分析和MAP泛化的研究很有趣。本文将点集群的空间分布信息分为三类:现有,度量结构和拓扑结构,并专注于衡量标准结构。基于Delaunay三角测量和Voronoi图模型,该纸张定义了用于描述度量结构的四个特征参数:分配范围,分布密度,分配中心和分配轴。考虑到视觉邻接认知中的GESTALTIG原理,所示的方法通过逐渐剥离外部三角形来找到分配范围多边形。分布密度由voronoi小区尺寸表示并作为灰色图像可视化。应用图像处理方法,可以从灰度图像中提取分配中心。本文以动态方式的Voronoi图建立提供了一种点集群简化的方法。以上上述相对分配性能以简化方法保留。

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