ROBUST APPROACH FOR URBAN ROAD SURFACE EXTRACTION USING MOBILE LASER SCANNING 3D POINT CLOUDS

路面 点云 离群值 激光扫描 噪音(视频) 计算机科学 点(几何) 人工智能 计算机视觉 工程类 激光器 数学 图像(数学) 土木工程 光学 物理 几何学
作者
Abdul Nurunnabi,Felix Norman Teferle,Roderik Lindenbergh,Jonathan Li,S. Zlatanova
出处
期刊:The International Archives of the Photogrammetry, Remote Sensing and Spatial Information Sciences [Copernicus Publications]
卷期号:XLIII-B1-2022: 59-66 被引量:4
标识
DOI:10.5194/isprs-archives-xliii-b1-2022-59-2022
摘要

Abstract. Road surface extraction is crucial for 3D city analysis. Mobile laser scanning (MLS) is the most appropriate data acquisition system for the road environment because of its efficient vehicle-based on-road scanning opportunity. Many methods are available for road pavement, curb and roadside way extraction. Most of them use classical approaches that do not mitigate problems caused by the presence of noise and outliers. In practice, however, laser scanning point clouds are not free from noise and outliers, and it is apparent that the presence of a very small portion of outliers and noise can produce unreliable and non-robust results. A road surface usually consists of three key parts: road pavement, curb and roadside way. This paper investigates the problem of road surface extraction in the presence of noise and outliers, and proposes a robust algorithm for road pavement, curb, road divider/islands, and roadside way extraction using MLS point clouds. The proposed algorithm employs robust statistical approaches to remove the consequences of the presence of noise and outliers. It consists of five sequential steps for road ground and non-ground surface separation, and road related components determination. Demonstration on two different MLS data sets shows that the new algorithm is efficient for road surface extraction and for classifying road pavement, curb, road divider/island and roadside way. The success can be rated in one experiment in this paper, where we extract curb points; the results achieve 97.28%, 100% and 0.986 of precision, recall and Matthews correlation coefficient, respectively.
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