The International Archives of the Photogrammetry, Remote Sensing and Spatial Information Sciences, Volume XLII-2, 2018
ISPRS TC II Mid-term Symposium “Towards Photogrammetry 2020”, 4-7 June 2018, Riva del Garda, Italy
This contribution has been peer-reviewed.
https://doi.org/10.5194/isprs-archives-XLII-2-961-2018 | ©Authors 2018. CC BY4.0 License.
966
dZ [m]
0.090 FI
0.056™
0.022
-0.011
-0.045
-0.079
-0.113
-0.146
-0.180
(a) M[
dZ [m]
0.0901 I
0.056n
0.022
-0.011
-0.045
-0.079
-O.loM
-0.1461
-0.18o|
(b) M 2
25m
dZ [m]
0.0901 I
0.056™
0.022
-0.011
-0.045
-0.079
-0.113
-0.146
-0.180
(C) M 3
Figure 7. Deviation dZ between refraction corrected ALS point
clouds (colored) and TLS point cloud (grey ) at the pool bottom.
3
(a) Mi
3
(b) M 2
3
(c) M3
dXY [m]
0.156 fl
0.087
0.0181
dXY [m]
0.156 fl
0.087
0.0181
dXY [m]
0.156B
0.087
0.0181
Figure 9. Deviation dXY between refraction corrected ALS
point clouds (colored) and TLS point cloud (grey) at the
concrete base in meter.
Figure 8. Water surface point density in points per square meter.
Figure 7 shows the comparison between the corrected ALS point
clouds and the TLS reference point cloud at the pool bottom for
one flight strip at a height of 500 m. Bottom points near the pool
wall are eliminated from the evaluation to ensure that only areas
with natural wave movements conforming to the oceanographic
wave model are included in the analysis. Furthermore, shallow
water areas are excluded, where the water depth is not sufficient
for a meaningful investigation. The deviations demonstrate that
the depth errors decrease with increasing complexity of the water
surface representation. The main improvement results from the
consideration of the local height of the water surface elements.
The local surface tilt is less relevant for the depth coordinates.
The differences between the ALS point cloud corrected with the
simplest correction method Mi and the TLS reference point cloud
clearly displays effects of the local wave pattern on the water
body bottom (Fig. 7 (a)). The other two correction methods leave
some remaining errors as well, but less distinctive. The compar
ison with the density and distribution of the water surface points
visualized in figure 8 shows that the largest deviations to the ref
erence data occur in areas with less water surface information.
The investigation of the lateral deviations between corrected ALS
point clouds and TLS reference point cloud is limited by the small
number of usable ALS points solely available for the 500 m flight
strips. Figure 9 presents the results for the different refraction
correction methods. The deviations vary between 1.8 cm and
15.6 cm. Overall, the lateral errors decrease with increasing water
surface complexity.
Table 3 summarizes the results for all flight strips. The root mean
square error (RMSE) of the lateral coordinate displacement varies
in the range of 8.24% to 11.01 %. The depth displacements are
comparatively small (RMSE 1.08 % to 2.20 %), whereas the dis
placements decrease with increasing water surface complexity.
Effects due to the different flying heights are not recognizable.
dXY RMSE
dZ RMSE
500 m
600 m
700 m
500 m
600 m
700 m
Ml
11.01
-
-
3.54
3.65
3.68
M 2
8.30
-
-
2.02
2.33
1.83
M3
8.24
-
-
1.80
2.20
1.73
Table 3. RMSE of the discrepancies between refraction
corrected ALS data and terrestrial reference data in percent of
the water depth.