Flexible shape extraction (snakes and other techniques)235
linearisation of the coverage of the space in between the two contours, but these can make
implementation much more complex.
The approach again uses regularisation, where the snake energy is a discrete form to
Equation 6.40 so the energy at a snake point (unlike earlier formulations, e.g. Equation
6.11) is
E(v
i
) = −E
int
(v
i
) + (1 – −)E
ext
(v
i
)(6.43)
where the internal energy is formulated as
E
i
i
i
i
ii
int
+1–1
+1–1
2
() =
| – 2 + |
| – |
v
vvv
vv
(6.44)
The numerator expresses the curvature, seen earlier in the Greedy formulation. It is scaled
by a factor that ensures the contour is scale invariant with ...
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