Full text: Actes du onzième Congrès International de Photogrammétrie (fascicule 3)

70 
wide angle camera we then obtain the approximate following weight coeffi 
cients 
Qcc = 0.57 
Qxx = 0.48 
Qyy = 1.00 
The observations are given equal weights. 
Using a camera with c = 150 mm the scale of the negative varies between 
1:1300 and 1:5200. Depending on the location in the picture, 1 /vm on the negati 
ve corresponds to 1.3—5.2 mm on the ground. If the ground co-ordinates have a 
standard error of 10 mm this means 1.9—7.7 /vm in the negative, and we may 
assume the standard error of unit weight to be some 6 //m and the principal 
point will have a standard error of approximately 7 /vm radially, and the princi 
pal distance will have a standard error of approximately 5 /vm. Having 30 deg 
rees of freedom a 95% confidence interval would be ± 10 jam for c, and 
— 15 /vm for the principal point. It would be worth while to establish this test 
field in order to check the elements of interior orientation under operational 
conditions. 
8.4.2 Radial Distortion 
The two given examples of test fields for aerial cameras are not suited to de 
termine camera constant, principal distance and radial distortion in one and 
the same procedure, unless several more points on the ground are added. 
Because of this practical reason it seems to be better to control the radial dis 
tortion by photographing test fields with more points but leaving the principal 
point and! the principal distance out of the adjustment. The Oland test field is 
very well suited to this. 
8.5. TOTAL CALIBRATION FROM SEVERAL PICTURES 
A metric camera is often said to have ’’fixed and known interior orientation”. 
But the image co-ordinates atre measured in the picture and then it is the inte 
rior orientation of the picture that is interesting for the reconstruction of the 
bundle of rays. In chapter 8.1 the hypothesis of ’fixed interior orientation” is 
tested. From the different pictures it is then possible to estimate an average 
orientation for pictures from the camera. Another way to do this is to compute 
the elements of the interior orientation in one and the same adjustment using 
all measurements in all pictures. 
In chapter 3.2 a calibrating technique developed by Bergenvik [2] is briefly 
described.
	        
Waiting...

Note to user

Dear user,

In response to current developments in the web technology used by the Goobi viewer, the software no longer supports your browser.

Please use one of the following browsers to display this page correctly.

Thank you.