International Archives of the Photogrammetry, Remote Sensing and Spatial Information Sciences, Vol XXXV, Part Bl. Istanbul 2004
11 strip, O9 RMS AGCPs RMS NGCPs
X Y d X Y Z
(144 photo) [um] |. (cm) puc (om
"two-step" 9.4 10.91 95.1.8.2.] 8.7 [169
CA| CA
tal bo
"one-step" 9.5 10.8! 8.4 | 8.2 | 8.7 | 14.0
Table 5 - RMS on the artificial (119) and natural (45) GCP for
the calibration parameters estimated from the whole
block.
As it is apparent, no true differences in ground point accuracy
can be traced between the two methods; only a small
improvement seem to emerge as far as elevations are
concerned. With respect to the reference AT, direct
georeferencing is about half as accurate in terms of sigma
naught and for the horizontal, while elevation is just 50% worse
than AT. Differences between AGCPs and NGCPs are now
smaller.
Figure 6 - Systematic component (10 cm) in Y direction
Decomposing the RMS, the standard deviations are much the
same as for AT, but a systematic component (10 cm in Y, 4 cm
in X) is now present in the RMS (see Figure 6), while it was
insignificant in the AT; this applies also to the results of all
subsequent calibration datasets. We are still investigating why
this happened.
Figure 7 - Calibration block made of 4 strips, 5 GCP
A possible explanation may arise from inconsistencies between
the GPS solution for the flight and the GPS solution for the
ground network. Although the ground reference stations for the
flight were the same used in the network, maybe processing of
the kinematic data didn't result in a high accuracy solution.
Because of the block design, any systematic error in the GPS
solution cannot be adsorbed by the offset parameters and will
show up on the ground.
In a second set of tests, smaller sections of the block have been
used: 4 strips (two East- West and two Nort-South, flown twice)
with 51 images and 5 GCP (see Figure 7); two strips (East-
West, flown twice) with 21 images and 4 GCP (see Figure 8).
Figure 8 - Calibration block with two strips, 4 GCP
The picture emerging from this table (table 9) is less clear.
There are hints that the one-step leads to somehow better results
in elevation. This may be simply due to the inner strength of the
one-step solution, which is less sensitive to poor ground control,
because the pseudo observations of the IMU/GPS data manage
to prevent excessive block deformations (which are mainly in
elevations, with the 300 mm lens). The extended two-steps does
not improve the accuracy of the standard two-step except in one
case. On the other hand, sigma naught, which is fairly
independent of block configuration in all cases with the other
two methods, is always worse.
4 cross strips, Oo RMS AGCPs RMS NGCPs |
(51 photos) [um] (cm) (cm)
+5 GCP X Y Z X Y Z
“two-step” 9.8 | 5.1 |410.9 18.81.84 4] 28.7.127.3
“one-step” 9.9 4-54 1:10.80 14.31:8.1. +87 119.0
“two-step” w.corr] 19.2 1°53 {12.01184| 84 {941253
2 strips,
( 21 photos)
+4 GCP E
“two-step” 10.0. 1°3.2::109:3047 3.2.1 3.3 {39.0
“one-step” 10.1,21:5:2 5410.8 1.9.4 .1,8.3.1.8 7 112.0
"two-step" w. corr| 13.3 | 5.3 | 12.0/18.4| 8.4 | 9.4 | 25.8
Table 9 - RMS on the artificial (119) and natural (45) GCP for
the calibration parameters estimated from.
The last series of test was performed with the one-step method
only and with the minimum ground control necessary, by
varying the number of images. As reported in (Pinto et Forlani,
2002), we found in previous simulations that just one GCP may
suffice, unlike "two-steps" where a standard control is
necessary for the AT; result are shown in table 10.
The results of previous simulations are basically confirmed also
in this case: while the horizontal accuracy remain the same with
decreasing block size and block strength (and does not get any
worse for the same block with more GCP), there is a clear
deterioration of the accuracy in elevation.
Internat
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REFERE
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El-Sheim
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