DEVELOPMENT AND APPLICATION OF AN EXTENDED GEOMETRIC MODEL
FOR HIGH RESOLUTION PANORAMIC CAMERAS
D. Schneider, H.-G. Maas
Dresden University of Technology
Institute of Photogrammetry and Remote Sensing
Mommsenstr. 13, 01062 Dresden, Germany
(danilo.schneider@mailbox, hmaas@res.urz).tu-dresden.de
Commission V, WG V/4
KEY WORDS: Panoramic camera, High resolution, Geometric modelling, Bundle adjustment, Three-dimensional model
ABSTRACT:
Digital panoramic photography has become a popular tool to record landscapes, city squares or indoor scenes in a single image with
a full 360° view. In photogrammetric applications, a digital panoramic camera may present an interesting alternative to conventional
image acquisition techniques such as large format film or plate based cameras. Advantages of such a camera are their very high
resolution, which allows the recognition of fine object detail, and the possibility of recording panorama-like object geometries such
as city squares or indoor scenes by taking only a few images.
This paper describes and investigates a strict mathematical model for rotating line panoramic cameras, developed at the Institute of
Photogrammetry and Remote Sensing of the Dresden University of T echnology. The model accuracy was improved considerably
through additional parameters, which describe deviations from the basic geometric model of cylinder projection. Furthermore the
mathematical model was successfully implemented in different photogrammetric data processing routines, such as a self-calibrating
bundle adjustment of panoramic image data. Based on this work, the combination of rotating line panoramic cameras and the
mathematical model depict a very suitable tool for precise 3D modelling of indoor scenes, city squares or long façades in
combination with the analysis of very high resolution texture information.
The paper concentrates on results of a self-calibrating bundle adjustment using the developed geometric model of panoramic image
data. Furthermore some examples of high resolution 3D-models generated with the panoramic camera EYESCAN M3 will be
presented as well as other applications which are derived from the geometric model such as epipolar line geometry for stereo or
ge matching.
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Fig. 1: Panorama of Theaterplatz, Dresden (camera: KST EYESCAN M3, Image format: 53,800 x 10,200 Pixel;
further panoramas in (Schneider, 2004))
necessary to establish a generic geometric model for digital
panoramic cameras (Schneider & Maas, 2003a). Based on
1. INTRODUCTION
Stereoscopic image acquisition of indoor scenes or city squares
with conventional cameras may be rather laborious, since many
images must been captured to achieve sufficient overlap for the
following analysis. Therefore rotating line cameras (digital
panoramic cameras) may present an interesting alternative to
conventional methods, because panorama-like ^ object
geometries can be completely captured by taking only a few
images, which concurrently offer a very high resolution
(Tecklenburg & Luhmann, 2003). Analogue panoramic cameras
exist a fairly long time, but they were primarily used for purely
photographic purposes.
Most photogrammetric imaging techniques are based on the
central perspective principle. The geometry of panoramic
images deviates from the central perspective, as the image data
is projected onto a cylinder. To use this kind of imagery, it was
knowledge of the mechanical and optical properties of the
camera, the model was successively extended by additional
parameters. The mathematical model was initially implemented
in a spatial resection and tested with the camera EYESCAN
M3, made by KST (Kamera & System Technik, Dresden) in a
joint venture with the German Aerospace Centre (DLR).
Information about the EYESCAN camera can also be found in
(Scheibe et al. 2001).
Based on the geometric model, a self-calibrating bundle
adjustment was developed, and other photogrammetric methods
were adapted to panoramic geometry. Thus a detailed and
accurate 3D reconstruction of objects such as indoor scenes,
city squares or long façades based on digital panoramic imagery
is possible.
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