matic and analytical aerial triangulation worth men-
tioning. In the wake of these differences are some con-
sequences which need to be discussed further among
users and developers.
concept of a point: a point is an abstract quantity
which does not exist in reality. A tie point or
control point, for example, is the result of a so-
phisticated analysis by a human operator, em-
ploying image understanding and reasoning abil-
ities far exceeding those available on machines.
Automatic methods cannot compete and the res-
cue is extracting features, ranging from interest
points to edges and to regions. A “point” then
represents a feature, for example, an edge can be
represented by characteristic points, a region by
its centroid. It follows that it would be better
to deal with the extracted feature as an entity,
rather than emulating it by points. So the quest
is to extend block adjustment methods to include
features as entities.
number of points: for economical reasons tradi-
tional aerial triangulation works with as few
points as possible. Such considerations do not
apply for automatic methods. The disadvantage
that automatically determined “points” are less
carefully selected is compensated for by increas-
ing the number. It turns out that hundreds of tie
points per image with a lower accuracy compared
to manually measured points still render better
exterior orientation, both in accuracy and relia-
bility. The motto is: “from quality to quantity.”
features vs. points: in general, features are more
tangible quantities than points. Apart from in-
creasing the robustness of aerial triangulation,
using features is also desirable in subsequent pro-
cesses, such as DEM generation or map compi-
lation. For DEM generation it is advantgeous to
begin with as much information about the sur-
face as possible. It may be possible to include
useful features (e.g., breaklines) in the aerial tri-
angulation process to aid DEM programs.
A final note on the differences of the various auto-
matic aerial triangulation systems that have been de-
scribed in proceedings and journals. They all must
solve the essential tasks on which this paper elabo-
rated intensively.
initial assumptions: about the exterior orientation
and the surface of the project area. These as-
sumptions range from expecting accurate exte-
rior orientation elements (e.g., from GPS/INS)
to less demanding assumptions (e.g., "aerial
case"). The initial assumptions include the cam-
era model. Apart from central projection, au-
tomatic aerial triangulation is also successfully
International Archives of Photogrammetry and Remote Sensing. Vol. XXXI, Part B3. Vienna 1996
applied to other applications (see, e.g., Ebner et
al., 1994). Presumably more severe are the as-
sumptions about the surface topography: they
may range from flat to mountainous (e.g., 1/3 of
the flying height). It should be noted that these
assumptions are sometimes not explicitly labeled
as such, rather they are a consequence of the se-
lected methods.
selection of tie points: solutions span a wide
range, from random to planned selection (e.g.,
analyzing location, topography, image content,
etc.).
transfer of tie points: some authors combine the
two processes of transferring and measuring tie
points though these are two separate processes.
The transfer entails predicting conjugate image
locations. As simple as it may appear, it is an
intricate process that involves error propagation
from an image into object space and back to
the target images. Moreover, it should include
a check whether the feature indeed appears on
the target image.
matching tie points: solutions range from pair-
wise matching to true multiple image matching.
We conclude this paper by a quote from (Ackermann,
1995) *...every effort should be made to develop au-
tomatic digital aerial triangulation. It will be of great
practical and economic benefit to photogrammetry
and—in combination with GPS camera positioning-—
will revolutionize the orientation problem."
7 ACKNOWLEDGEMENTS
It is with great appreciation that I thank The Ohio
State University for granting me a sabbatical year. I
am grateful to Heinrich Ebner, TU Munich, and Di-
eter Fritsch, TU Stuttgart, who made it possible for
me to spend part of the sabbatical leave at their in-
stitutes. The exchange of experience and stimulating
discussions with their research teams helped shaping
up ideas, revising some concepts and confirming oth-
ers.
REFERENCES
Ackermann, F., 1995. Automation of Digital Aerial
Triangulation. Proceedings 2nd Course in Digital
Photogrammetry, Bonn.
Ackermann, F. and V. Tsingas, 1994. Automatic Dig-
ital Aerial Triangulation. Proc. ASPRS/ACSM An-
nual Convention, Vol. 1, pp. 1-12, Reno.
Agouris, P., 1992. Multiple Image Multipoint Match-
ing for Automatic Aerotriangulation. PhD Disserta-
tion, Deptm. of Geodetic Science, OSU, Columbus,
Ohio.
744
Bec
Ein:
243
Chc
Ori
Scie
Ebn
latic
02/1
moc
Ebn
198’
trek
met.
Fôrs
Trai
PP.
Frit:
angi
PP.
Frits
der
gula
Gük
men
185-
Hau
tal /
'95,
Heip
nung
und
try.
Kru]
Obje
tion,
Ohic
Krzy
A Ne
latio:
215-
Mayi
latio;
225—
Sche:
zur F
traur
Schei
tion.
Schei
surfa
Tang