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References
Oscar Esteban edited this page Jun 13, 2013
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- Bresson et al., A variational model of object segmentation. 2006
- They include in the energy functional the shape model (based on PCA), the gradients and a term to asses homogeneous intensity
- 2D
- Chen et al., Levelsets based shape prior segmentation. 2005
- Chan-Vese functional + shape term based on the heaviside function
- 2D
- Chen et al., Using prior shapes in geometric AC. 2002
- The previous is a sequel of this one.
- Cremers et al., Kernel density estimation and levelsets. 2006
- Very good review of literature
- AC+shape priors are usually expressed in terms of some shape-dissimilarity measure
- Then this shape-dissimilarity can be solved with statistical shape priors
- They propose for first a kernel density estimation for this.
- 2D+t
- Gastaud et al., Combining shape priors and statistical features for AC segmentation. 2004
- propose a statistical distance w.r.t. prior shape.
- 2D+t
- Paragios, A levelsets approach for shape-driven segmentation and tracking. 2003
- First proposal of the tracking part
- Pixel-wise stochastic representation of the levelset ( mu, sigma)
- 2D and 2D+t
- Vermuri et al., Joint image registration and segmentation. 2003
- Include a shape prior, with distance defined in terms of an affine transformation of the surface
- This affine transformation is applied in registration, but show it only in the corpus callosum (and they don't evaluate trasformation or show the overall result).
- Therefore, they don't have the field densification part, but it is probably the most similar thing to our work.
- 3D
- 9 parameters transform
- Yezzi et al. (Zöllei included), A variational framework for segmentation and registration through AC. 2004
- This is different, in the sense that the apply an affine transform to a moving image before computing the functional.
- 9 parameters transform
- No shape prior.
- 3D
- Give some evaluation report in terms of mean and deviation errors of registration
- TMI, V.26(11) Nov. 2007. Computational Diffusion MRI
- NMR in Biomedicine, v.23(7) Aug. 2010. Progress in Diffusion-Weighted Imaging: Concepts, Techniques, and Applications to the Central Nervous System
- NeuroImage, V62(4), pp 2181-2314, Oct. 2012. Connectivity