CALIBRATION OF DIGITAL IMAGES PRODUCED WITH THE USE OF UMAX 1200 SE SCANNER
Adam Boron
Dr. Eng., The Department of Photogrammetry and Remote Sensing Informatics
University of Mining and Metallurgy, Al. Mickiewicza 30, 30-059 Kraköw, Poland
Commission |, Working Group 5
KEY WORDS: Scanner, Calibration, Pixel, Pattern, Accuracy, Digital Image
ABSTRACT
As a result of the analysis of geometric deformations of digital images acquired using low cost scanner UMAX 1200
SE, the correction method is proposed which reduces scanning geometric errors from m, = +5 pixels to mp = +0.15
pixels = +3 um. The correction is executed in two stages. In the first stage are determined l-order corrections d,, dy,
being steady for each point of the scanner plate and determined during precalibration process. Next are determined d,
correction of ll-order, being variable for each scanner run, but on certain digital image being constant along the sensor
line and changeable for different sensor line position.
1. INTRODUCTION
Digital photogrammetry deals with processing of photo-
grammetric photos, as well as semi-metric and non-
metric images given in a digital form. One of the method
of gaining the digital images is scanning the original
photo using different scanner type. Scanner which are
used to gain the digital image for digital photogrammetry
purposes should be characterised by the following
feature:
- high optical resolution,
- scanning in passing light,
- sufficient scanning field size (min.23x23 cm - typical
aerial photo size),
- scanning black and white as well as colour photos,
- possibility of scanning of a photo made on glass
plate, and
- high geometrical similarity of a digital image to a
original photo.
The scanners which fulfil all above mentioned conditions
are very expensive. On market there are also available
scanners used in printing (designed for printing purpo-
ses), which are more cheaper. Some technical parame-
ters like: resolution and size meet the requirements of
digital photogrammetry but the geometrical quality is
significantly lower. The UMAX 1200 SE is such type of
scanner, which is in possession of Department of Photo-
grammetry and Remote Sensing Informatics, University
of Mining and Metallurgy, Cracow.
The goal of this paper is to describe the methodology of
scanner accuracy testing, to present the results achieved
and to propose method of geometric calibration of
scanned images with their accuracy description.
2. RECORDING AND MEASUREMENT OF TESTED
DIGITAL IMAGES
The UMAX 1200 SE scanner, used to gain digital images
for testing it's geometric accuracy, is a flat type scanner.
The scanning in a reflected light is possible for a size
210x300 mm (A4), while in a passing light (for negatives
20
and diapositives) is possible for a size 150x220 mm. The
maximal optical resolution along Y axis (according with
movement direction of a bar composed of CCD
elements) equals 1200 dpi while in X direction 600 dpi
(5000 CCD elements located on a bar, 210 mm long).
Thus a smallest optical pixel size in Y direction equals
0,02mm, while in X direction 0,04mm. The maximal
software scanner resolution is 2400x2400 dpi. It means
that if decreasing of the pixel size take place, the pixel
value is interpolated from values of recorded optical
pixels. Testing the scanning errors was performed for the
full scanner size (150x220mm) in a passing light. Such
size make possible to scan 70% of typical air photo size
23x23 cm. For stereoscoping processing, when only 60%
of area of each stereo-pair photo is used, such area of a
scanned photo is sufficient.
To conduct a geometric calibration of the scanner a
special pattern was designed and made. The pattern is
composed of 368 main crosses of size 5x5x0,1mm
regularly distributed in 10mm intervals and grouped in 16
columns and 23 rows. Between the crosses located in
columns 1,2, 8,15 and 16, for further grid densification,
additional 110 small crosses (size 1x1x0,1mm) were
located. For the pattern design a programme COREL
was used. Then the pattern was visualised with resolution
2400 dpi on LINOTRONIC. The fragment of the pattern is
shown on Fig.1.
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Fig.1. Fragment of the ideal pattern
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