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In close-range photogrammetry both metric and non-metric cameras are used. The
distinction between the two types is made on the basis of their interior orientation. While metric
cameras are designed as survey cameras and possess a well-defined interior orientation, non-
metric cameras, in general, do not incorporate fiducial marks, and their mechanical stability is
rather questionable, The main attractive feature of non- metric cameras is their flexibility as far
as focussing distances are concerned. While the several available close-range photogrammetric
cameras (single cameras, stereometric cameras, and phototheodolites) are extremely well
suited for many applications, their range of focus is rather limited; and this excludes their use
in many applications. Furthermore, applications involving photography from unstable platforms ‘
and those requiring quick succession of photographs are obviously not suitable for currently
available photogrammetric cameras.
Results of research work done in several institutions have clearly shown that the interior
orientation problems of non-metric cameras can be overcome to an appreciable degree by using
appropriate methodologies, and that some of the better non-metric cameras (such as Hasselblad,
Rolleiflex SL.66, Linhof Technika, etc..) are capable of achieving the same accuracies reached
using metric cameras (see, for example, Dohler, 1971[ 12]). Because of the rather large lens
distortion in non- metric cameras (lenses generally designed for high resolution and image quality
at the expense of image geometry), the data reduction should be done analytically, if accurate
results are desired.
2. Parameters of Interior Orientation
In order to reduce metric data from the photography, it is necessary to reconstruct,
physically or mathematically, the bundle of rays in object space. This can be done with various
levels of sophistication, depending on the accuracy requirements in photogrammetric measure-
ments and the data reduction approach (analogue or analytical). On one hand, one can use the
simple classical approach involving only the reconstruction of the position of the interior E
perspective center, as is generally the case in low accuracy analogue plotting. For the highest |
accuracies, on the other hand, it is necessary to take into consideration radial and decentering
lens distortions as well as the variations in lens distortion with focal setting and with object
distance within the photographic field (Brown, 1971), ultra-flat glass plates are to be used in such
cases, and advanced analytical solutions are performed.
Definitions of the above mentioned parameters of interior orientation and other parameters
identified primarily in connection with camera calibration are readily available in the literature
(e.g. Manual of Photogrammetry [4]; and Carman [11] ). It might be appropriate to point out
that some of the definitions given in these references differ somewhat from the definitions used
in European literature (e.g. Roelofs [22] and Roos [23]).
The various parameters of interior orientation are obtained through camera calibration,
different approaches to which are discussed in the following sections.
3. Close-Range Camera Calibration
In contrast to aerialcameras, for which laboratory [11] and field [14] calibration
procedures have stabilized over the years and for which standard procedures have been recommended,
standard calibration procedures for close-range cameras are yet to be established. Optical
laboratory methods involving the use of optical benches, goniometers, collimators, multi-collimators,
etc.. are not suitable for close-range camera calibration since such cameras are focussed (in
some cases focussable) at finite distances. Obviously, also stellar methods of camera calibration Y
are not suitable for close-range cameras, unless provisions are made to have them focus at
infinity.
The lack of standard recommended procedures and the unsuitability of optical laboratory
and stellar standard calibration procedures has led to the development of a number of ingenious
approaches for field calibration of close-range cameras. In most of these methods, calibration
is undertaken under real operational conditions, and thus yields realistic calibration for the total i /
data acquisition system.
A number of close-range camera calibration methods known to the authors are briefly
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