An Improved Progressive TIN Densification Filtering Method Considering the Density and Standard Variance of Point Clouds

• Main Authors: Youqiang Dong, Ximin Cui, Li Zhang, Haibin Ai
• Format: Article
• Language: English
• Published: MDPI AG 2018-10-01
• Series: ISPRS International Journal of Geo-Information
• Subjects: the point clouds filtering; the PTD algorithm; the density and standard variance of point clouds; the densification parameters
• Online Access: http://www.mdpi.com/2220-9964/7/10/409

The progressive TIN (triangular irregular network) densification (PTD) filter algorithm is widely used for filtering point clouds. In the PTD algorithm, the iterative densification parameters become smaller over the entire process of filtering. This leads to the performance—especially the type I errors of the PTD algorithm—being poor for point clouds with high density and standard variance. Hence, an improved PTD filtering algorithm for point clouds with high density and variance is proposed in this paper. This improved PTD method divides the iterative densification process into two stages. In the first stage, the iterative densification process of the PTD algorithm is used, and the two densification parameters become smaller. When the density of points belonging to the TIN is higher than a certain value (in this paper, we define this density as the standard variance intervention density), the iterative densification process moves into the second stage. In the second stage, a new iterative densification strategy based on multi-scales is proposed, and the angle threshold becomes larger. The experimental results show that the improved PTD algorithm can effectively reduce the type I errors and total errors of the DIM point clouds by 7.53% and 4.09%, respectively, compared with the PTD algorithm. Although the type II errors increase slightly in our improved method, the wrongly added objective points have little effect on the accuracy of the generated DSM. In short, our improved PTD method perfects the classical PTD method and offers a better solution for filtering point clouds with high density and standard variance.