离散点规则网格 DSM 的分层加权拟合方法

Haoran Guo, Weijun Li, J. Dong, Yansong Duan
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摘要

摘要数字地表模型(DSM)是地理信息系统(GIS)中用来描述地球表面形状的重要空间地理信息数据。DSM 是 GIS 中用于地形分析的核心数据。规则网格 DSM 通常由大量离散点云插值生成。本文提出了一种使用分层加权策略拟合离散点的规则网格 DSM 的方法。该方法采用金字塔分层策略,从参数更细的 3*3 的一个网格开始细化目标规则网格,直到第 n 层(网格的间隔等于期望间隔),然后通过加权平均将离散点云逐步放入相应的网格中,并将这一层的结果作为下一层的初始值。这种算法可以避免大量离散点云检索效率低的问题,也避免了间接插值法不考虑远邻点云贡献的问题。对点云数据的操作是流操作,不需要考虑点云的拓扑信息,操作简单,不额外消耗内存。它特别适用于制作具有海量点云的规则网格 DSM。为了验证该方法的有效性,文章选取了高山、山地、丘陵、平原、城区、湖泊等六种典型地形数据进行实验。结果表明,与构造-TIN 生成 DSM 的方法相比,该方法具有很好的处理精度和处理效率。
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A method for hierarchical weighted fitting of regular grid DSM with discrete points
Abstract. A Digital Surface Model (DSM) is a crucial spatial geographic information data used to describe the shape of the earth’s surface in Geographic Information Systems (GIS). DSM is the core data used in terrain analysis in GIS. A regular grid DSM is generally generated by interpolating a large number of discrete point clouds. This paper proposes a method of using a hierarchical weighted strategy to fit a regular grid DSM with discrete points. This method uses a pyramid hierarchical strategy to refine the target regular grid from one grid with finer parameters of 3*3, until the nth level (the interval of the grid is equal to the expected interval), and then gradually places the discrete point cloud into the corresponding grid by weighted averaging, and uses the result of this level as the initial value of the next level. This algorithm can avoid the problem of low efficiency in retrieving a large number of discrete point clouds, and the indirect interpolation method not considering the contribution of distant neighboring point clouds. The operation of point cloud data is a stream operation, which does not require consideration of the topological information of point clouds, and has simple operation and no additional memory consumption. It is especially suitable for the production of regular grid DSM with massive point clouds. To verify the effectiveness of this method, the article selected six typical terrain data such as high mountains, mountains, hills, plains, urban areas, and lakes for experiments. The results show that compared with the construct-TIN method for producing DSM, this method has very good processing accuracy and processing efficiency.
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