Full text: Papers accepted on the basis of peer-review full manuscripts (Part A)

  
ISPRS Commission III, Vol.34, Part 3A „Photogrammetric Computer Vision", Graz, 2002 
  
  
Figure 5: Clustering results for vegetated area in the 
Stuttgart data overlaid on mesh of the data. Bright points — 
smooth or planar surface, gray points — vegetation points. 
  
  
  
  
  
Dataset std. range [m] number 
of clusters [%] 
0«s«.05 61 
Stuttgart | 0.05 < s « .10 38 
0d0«s«.12 1 
0«s«.05 60 
Vahingen | 0.05 « s « .10 34 
0.10< s<.12 6 
  
  
  
  
  
  
Table 2: Accuracy estimate of the surfaces clusters 
to seven points, which offers redundancy of four point in 
plane fitting, and also refers to the point density and the 
size of objects in the Vahingen dataset (in particular roof 
faces). Results are summarized in Table 2. The quality of 
the results is an indication to the potential quality of infor- 
mation that can be achieved by LIDAR data. As can be 
seen from Table 2 in both cases the majority of the clus- 
ters had a std. smaller than 5 cm, which was the minimum 
threshold that was set. In both cases a small fraction of 
clusters had a std. larger then 10 cm but did not exceed 13 
cm even though the upper limit was set to 15 cm. The re- 
sults indicate that the cluster proposals manage to propose 
natural clusters. The surface fitting accuracy of the large 
clusters within all three datasets was below 5 cm. The size 
of the large clusters was on the order of several hundred of 
points per cluster. The majority of the clusters in the high- 
accuracy category had a relatively large number of points 
per cluster. There is a high similarity between the number 
of points per cluster and surface quality, so in addition to 
the data density the number of points has an effect on the 
ability to determine the surface parameters accurately. This 
realization was very evident in the Vahingen dataset, where 
few of the roof faces clusters had their fitting accuracy in 
the third category (10 cm < std. < 12 cm), without much 
place for improvement by removing points. It was evi- 
dent that these points represent a structure, as they all were 
part of one roof face, so dismissing them seemed a wrong 
decision. As these objects are very likely to represent a 
structure in the data that due to low point density cannot 
be defined more precisely, these points are considered as a 
coarse representation of these objects. The std. value that 
is attached to these clusters serves as an indication for that. 
A- 124 
5 CONCLUSIONS 
The paper presented a methodology for clustering laser 
data surfaces. As a first step surface categories were de- 
fined; the categories present one way to interpretation of 
the surface. Features that enable distinguishing among these 
categories and among surfaces within each category were 
defined and a way to measure them was developed. Fol- 
lowing the definition of the features a method for modeling 
surface texture in the data was derived, and the clustering 
algorithm was established. The approach that is taken does 
not require defining windows to identify surface texture in 
the data and does not require limiting the data volume that 
is processed. The interaction between the parameter space 
and object space, and the validation phase relaxes the de- 
pendency of parameters that are determined within the al- 
gorithm, and makes the process more robust to the exis- 
tence of errors. The results show that even with relatively 
sparse datasets, structure can be identified alluding to the 
generality of the algorithm. 
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