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Fully deformable 3D digital partition model with topological control
Authors:Guillaume Damiand  Alexandre Dupas
Affiliation:a Université de Lyon, CNRS, LIRIS, UMR5205, F-69622, France
b Université de Poitiers, CNRS, SIC-XLIM, UMR6172, F-86962, France
c Université de Savoie, CNRS, LAMA, UMR5127, F-73376, France
Abstract:We propose a purely discrete deformable partition model for segmenting 3D images. Its main ability is to maintain the topology of the partition during the minimization process. To do so, our main contribution is a new definition of multi-label simple points (ML simple point) that is easily computable. An ML simple point can be relabeled without modifying the overall topology of the partition. The definition is based on intervoxel properties, and uses the notion of collapse on cubical complexes. This work is an extension of a former restricted definition (Dupas et al., 2009) that prohibits the move of intersections of boundary surfaces. A deformation process is carried out with a greedy energy minimization algorithm. A discrete area estimator is used to approach at best standard regularizers classically used in continuous energy minimizing methods. We illustrate the potential of our approach with the segmentation of 3D medical images with known expected topology.
Keywords:3D image segmentation   Simple point   Deformable model   Intervoxel boundaries   Multi-label image   Cubical complexes
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