The International Archives of the Photogrammetry, Remote Sensing and Spatial Information Sciences. Vol. XXXVII. Part Bl. Beijing 2008
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4.2 Need for Ground Control Points:
Almost all investigators stress the need for using ground
control points, which vary in number, to realise acceptable
quality of DSM and orthoimage using Cartosat-1 stereo orthokit
products. Kocaman 2008 reports that the orientation accuracies
realisable with 70 GCPs and 6 GCPs are not much different
with more than one example.
4.3 Geometric Model Comparisons:
Nandakumar & Srivastava 2006 report that current
investigations (reported during Goa 2006) do not clearly bring
out the advantage of one over the other, with regard to the two
image-to-ground orientation methodologies, viz., the generic
satellite-sensor-orbit-attitude model and the user-refined
rational polynomial function model. Willnejf et al 2008 compare
three models including a 3D-affine model approximating the
imaging process with a parallel projection, whose coefficients
are determined using a minimum of four non-coplanar GCPs.
This 3D-affme model has variations in terms of the choice of
coordinate system used to represent ground coordinates. With 9
GCPs and 60 check points, the RMS errors in object space were
less than 1.8 m in both planimetry and height when ground
points were represented in UTM coordinates. With same
number of GCPs, affme-corrected RPC model yields sub-pixel
RMS errors in both planimetry and height. With only 3 GCPs
also, pixel level accuracies in planimetry and height are
achievable. Results for the generic push-broom scanner model
also yield pixel level RMS errors using 9 GCPs.
4.4 DSM Quality Comparisons:
As can be noted from Table-1, TS-5 Mausanne, TS-10
Catalonia and TS-9 Warsaw have the best quality reference data
sets in that sequence. Also there are maximum independent
evaluations carried out for the Mausanne and Warsaw sites in
that order. Hence we limit our comparisons of DSM quality
obtained by independent investigations to these three sites. Kay
& Zielinski 2006 classifies the Mausanne reference test area into
different landcover classes and slope categories as explained in
Table-3 and Figures-3 and 4.
Landcover
Classes
Arable
Forest
Urban
Water
% of Total
Area
64
30
5
1
Slope
Classes
0-10%
10-20%
20-40%
> 40%
% of Total
Area
71
7
9
13
Table-3: Mausanne Test Site Classification
Figure-4: Slope category Distribution
Land cover mask
Land cover
Std. Dev.
MEAN
Arable
3.8Qm
-0.32m
Forest
5.12m
-0.92m
Urban
3.77m
-0.11m
Slope class
Std. Dev,
MEAN
0-10%
3.85m
-0.17m
10-20%
4.78m
-0.80m
20 - 40%
4.27m
-1.94m
> 40%
5.81m
-0.95m
Table-4: DSM Comparison Results (Kay & Zielinski 2006)
Table-4 gives the results of DSM generated using LPS V9.0
using RPC approach with 6 GCPs with a 10 m grid posting as
compared with the reference DEM. Kay& Zielinski 2007
compare the results generated from Jan data set and Feb data set
in the overlap area. The results are comparable in slope
category-wise comparison. For the landcover categories, the
Feb. results are slightly inferior (higher SD) to Jan. results in the
Forest category. Jacobsen 2006 & 2007 report the results as a
straight line fit to the Z-errors drawn against the slope values.
Finally the SD of the height errors are expressed in terms of the
stereo-parallax, thus enabling a direct comparison between the
performances of different sensors. Quote: The vertical accuracy
can be expressed like following:
SZ — h/b * Spx : Formula 1: standard deviation of Z
h=height b=base Spx = standard deviation of x-parallax [GSD],
For Cartosat 1 the height to base relation is 1.6. With this
relation and formula 1, the achieved results can be transformed
into the standard deviations of the x-parallax, allowing a
comparison with other sensors. Table-5 summarises the results
for Mausanne and Warsaw.
Figure-3: Land cover category distribution
matched DSM
filtered
open
forest
open
forest
Mausanne. January
0.98
0.83
0.79
0.73
Mausanne, February
0.99
0.70
0.80
0.67
Warsaw
0.79
1.02
0.60
0.78
Warsaw build up area
0.66
0.49
Table-5: Accuracy of x-parallax (computed from constant
value of function depending upon inclination) [GSD]
Here, in Table-5 filtering refers to an attempt to convert DSM to
bare earth DEM. With a standard deviation of the x-parallax
between 0.49 and 0.80 GSD similar x-parallax accuracies like
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