[1988 Proceedings] Second International Conference on Computer Vision
DOI: 10.1109/ccv.1988.589976
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Using Dynamic Programming For Minimizing The Energy Of Active Contours In The Presence Of Hard Constraints

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Cited by 172 publications
(80 citation statements)
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“…Furthermore, it was difficult to use snakes for recognition because of differences in sampling and parameterization in comparing recovered descriptions. This led to the development of algorithms that enforce a priori constraints on the types of allowable deformations for motion tracking [1,8,49], deformable templates [25,55,65], trainable snakes [3,12], and deformable prototypes [46]. Such approaches provide a low-dimensional characterization of shape that enables recognition and comparison of nonrigid motions.…”
Section: Related Workmentioning
confidence: 99%
See 1 more Smart Citation
“…Furthermore, it was difficult to use snakes for recognition because of differences in sampling and parameterization in comparing recovered descriptions. This led to the development of algorithms that enforce a priori constraints on the types of allowable deformations for motion tracking [1,8,49], deformable templates [25,55,65], trainable snakes [3,12], and deformable prototypes [46]. Such approaches provide a low-dimensional characterization of shape that enables recognition and comparison of nonrigid motions.…”
Section: Related Workmentioning
confidence: 99%
“…By taking advantage of texture mapping hardware commonly available in PCs, the active blobs system has achieved peak rates of over 20 frames/s. 1 Nonrigidity is modeled by a set of global, parametric shape warping functions that control the blobÕs deformation during registration. In this paper the warping functions are defined by the 2D affine transformations and the 2D free-vibration modes.…”
Section: Overview Of Our Approachmentioning
confidence: 99%
“…Li & Acton 2007). Several works (Amini et al 1988;Mun et al 2004;Bresson et al 2007) have tried to address the snake model limitations in regard to noise tolerance, local minima sensitivity, and stability. Very few have succeeded in proposing an alternative that would solve the snake model's limitations without compromising its performance, flexibility, and simplicity.…”
Section: Introductionmentioning
confidence: 99%
“…The solution proposed in [17] can be derived by incorporating variational calculus techniques. However it has been shown in [19] that these techniques present several problems such as: (A) the solution can reveal numerical instabilities and (B) points show a tendency to pile up on strong portions at an edge contour. Amini et al [19] proposed an algorithm for the active contour model using dynamic programming, an approach that is more stable and allows the inclusion of hard constraints in addition to the soft constraints inherent in the formulation of the functional.…”
Section: Greedy Algorithm: a Fast Approach Towards Active Contour Conmentioning
confidence: 99%
“…However it has been shown in [19] that these techniques present several problems such as: (A) the solution can reveal numerical instabilities and (B) points show a tendency to pile up on strong portions at an edge contour. Amini et al [19] proposed an algorithm for the active contour model using dynamic programming, an approach that is more stable and allows the inclusion of hard constraints in addition to the soft constraints inherent in the formulation of the functional. This method though is slow having complexity O(nm 3 ), where n is the number of points of the active contour while m is the size of the region, inside which a point can move during a single iteration.…”
Section: Greedy Algorithm: a Fast Approach Towards Active Contour Conmentioning
confidence: 99%