nearly perpendicular lines. Figure 3 illustrates such an
example. Another usual problematic case is that of
multiple solutions. With geometric constraints side
minima can only result if they fall along the epipolar line.
Figure 4 shows an example with and without geometric
constraints.
An extension of our approach, which has not been
implemented yet, is the application of such constraints
tewplate
spot2.1roi
Sessa?
Figure 2 Matching without (left) and with (right) constraints. 10 iterations without and 5 iterations with
for the 4 corners of the patch of the template image. This
patch represents a part of the object surface which can be
modelled by different surfaces (e.g. horizontal plane,
inclined plane, 2nd degree surface). Depending on the
type of the surface, the heights of the 4 corner points can
be defined analytically. For example, if an inclined plane
is selected, the heights at the 4 corner points are a
function of the height at the patch centre and the two
template patch. 1
spot2.1roi spot1.1roi
constraints were needed. The “epipolar line” is the white line in the right image. The black frame
is the initial position and the white frame with the black centre cross the final position.
template patch_1
spot2.1
template patch_1
spot2.1roi spoti.froi
S , care
Figure3 Matching along edges without (left) and with (right) constraints.
template patch. 1
8pot2.1roi spoti.lroi
template patch_1
gpot2.1roi spoti.lroi
Figure 4 Multiple solution matching without (left) and with (right) constraints.
918
inc
con
coo
fun
par:
the
are
cen
mat
det:
just
the
im[
cur
con
redi
Fir:
redi
in <
a tl
sel
dev
be
thre
tex
sig
toc
but
lea
inI
sel
line
poi
the
als