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Diffeomorphic Statistical Shape Models
Author(s) -
T.F. Cootes,
Carole Twining,
Chris Taylor
Publication year - 2004
Publication title -
citeseer x (the pennsylvania state university)
Language(s) - English
Resource type - Conference proceedings
DOI - 10.5244/c.18.47
Subject(s) - diffeomorphism , computer science , artificial intelligence , mathematics , pure mathematics
We describe a method of constructing parametric statistical models of shape variation which can generate continuous diffeomorphic (non-folding) deformation £elds. Traditional statistical shape models are constructed by analysis of the positions of a set of landmark points. Here we analyse the parameters of continuous warp £elds, constructed by composing simple parametric diffeomorphic warps. The warps are composed in such a way that the deformations are always de£ned in a reference frame. This allows the parameters controlling the deformations to be meaningfully compared from one example to another. A linear model is learnt to represent the variations in the warp parameters across the training set. This model can then be used to generalise the deformations. Models can be built either from sets of annotated points, or from unlabelled images. In the latter case, we use techniques from non-rigid registration to construct the warp £elds deforming a reference image into each example. We describe the technique in detail and give examples of the resulting models.

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