Abstract
A 3-D generalization of the balloon model as a 3-D deformable
surface, which evolves in 3-D images, is presented. It is deformed under
the action of internal and external forces attracting the surface toward
detected edge elements by means of an attraction potential. To solve the
minimization problem for a surface, two simplified approaches are shown,
defining a 3-D surface as a series of 2-D planar curves. Then the 3-D
model is solved using the finite-element method, yielding greater
stability and faster convergence. This model has been used to segment
magnetic resonance images
Index
Terms
Available to subscribers and IEEE members.
References
Available to subscribers and IEEE members.
Citing Documents
Available to subscribers and IEEE members.