la, CA, 9-11 Nov. 1999
ak Line Extraction
eak lines. Compared with the lines
othed and connected to longer
he biased sigma filter. The heights
ve to be derived from the original
n the pre-processed slope model.
ie. break lines extracted from the
] them with geodetically measured
out that the whole terrain model
| in y-direction and 1.2 m in x-
reason was an insufficient geo-
points because of lack of suitable
(d road sides compared to the
d to determine the shift. After
the DTM the extracted break lines
y measured road sides (figure 8,
| the correct width while the banks
r this is that the edges of the roads
n the edges of the banks. Even
it was difficult to determine the
pancies lie in the range of 1-2 m,
nition accuracy of these lines in
een terrestrially measured and
ves before and after correcting the
ference.
M from both the laser point cloud
'omorphologically revised digital
International Archives of Photogrammetry and Remote Sensing, Vol. 32, Part 3W14, La Jolla, CA, 9-11 Nov. 1999
3 EXTRACTING BUILDINGS FROM LASER DATA
The method suggested here has been partly published in (Kraus
and Rieger, 1999). At first an accurate ground elevation model is
needed which was done according to (Pfeifer et al., 1999).
Secondly, a “ground biased” (referred to as “last pulse model")
and a "crown biased" (referred to as "first pulse model") grid
elevation models are created. These elevation models are derived
from the raw laser data by a moving maximum respectively
minimum filter. Both models show vegetation, yet the amount of
tree points is much less in the last pulse model.
The models are called last and first pulse models since they were
basically derived from summer last pulse and summer first pulse
laser data, respectively. However, since there is very little
difference between the two flights (Rieger et al., 1999), it is well
possible to derive the elevation models from only one flight, even
from the winter flight. Here, the two models were derived from
summer first and last pulse, respectively, and used as provided by
the company “TopoSys” which took the laser flights.
The grid models were used instead of the raw laser data for
several reasons:
" the approach is much easier and is based on standard
software;
" there is a necessity to analyse the data in some
neighbourhood which is difficult to undertake with the huge
number of laser dots;
the position of the laser dots is completely arbitrary, and it is
difficult to find topological neighbours. In a grid there is a
clearly defined neighbourhood between points;
the raw laser data must be filtered towards ground
respectively surface which is done as a-preprocessing step
through the creation of the grid models. Work on the raw
laser data would not easily allow to do so.
Figure 9: Digital orthophoto of part of the research forest.
The laser elevation models show absolute elevations which are
not feasible for the extraction process. In order to obtain "object
heights" it is necessary to reduce the surface models by the
ground elevation models which is done by simple subtraction.
The resulting models show first pulse respectively last pulse
object heights.
The following grid models are needed for the extraction process:
= first pulse — ground;
= last pulse — ground;
= first pulse — last pulse.
Figure 10: DEMs from laser data. Grid width 1 m. Left: first pulse — ground; Right: last pulse — ground.
Linear gray coding for heights: Black means a height value of 0 m, white a value of 40 m.
189