2003•Unpublished venueRequires access

A semi-automatic surface reconstruction framework based on T-Surfaces and isosurface extraction methods

Edilberto Strauss, Walter Jiménez, Gilson Antonio Giraldi, R. Silva, Antonio A. F. Oliveira

Open publisher page 7 citations

Abstract

In this paper we present a new approach which integrates the T-surfaces model and isosurface generation methods in a general framework for surface reconstruction in 3D medical images. T-surfaces is a deformable model based on a triangulation of the image domain, a discrete surface model and an image threshold. Two types of isosurface generation methods are considered: the continuation ones and the marching ones. The former is useful during the reparameterization of T-surfaces while the later is suitable to initialize the model closer the boundary. Specifically, in a first stage, the T-surfaces grid and the threshold are used to define a coarser image resolution. This field is thresholded to get a 0-1 function which is processed by a marching method to generate polygonal surfaces whose interior may contain the desired objects. If a polygonal surface involves more than one object, then the resolution is increased in that region and the marching applied again. Next, we apply T-surfaces to improved the result. If the obtained topology remains incorrect, we enable the user to modify the topology by an interactive method based on the T-surfaces framework. Finally, we demonstrate the utility of diffusion methods for our approach.

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What this paper is about

In this paper we present a new approach which integrates the T-surfaces model and isosurface generation methods in a general framework for surface reconstruction in 3D medical images. T-surfaces is a deformable model based on a triangulation of the image domain, a discrete surface model and an image threshold. Two types of isosurface generation methods are considered: the continuation ones and the marching ones. The former is useful during the reparameterization of T-surfaces while the later is suitable to initialize the model closer the boundary. Specifically, in a first stage, the T-surfaces grid and the threshold are used to define a coarser image resolution. This field is thresholded to get a 0-1 function which is processed by a marching method to generate polygonal surfaces whose interior may contain the desired objects. If a polygonal surface involves more than one object, then the resolution is increased in that region and the marching applied again. Next, we apply T-surfaces to improved the result. If the obtained topology remains incorrect, we enable the user to modify the topology by an interactive method based on the T-surfaces framework. Finally, we demonstrate the utility of diffusion methods for our approach.

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Available abstract

In this paper we present a new approach which integrates the T-surfaces model and isosurface generation methods in a general framework for surface reconstruction in 3D medical images. T-surfaces is a deformable model based on a triangulation of the image domain, a discrete surface model and an image threshold. Two types of isosurface generation methods are considered: the continuation ones and the marching ones. The former is useful during the reparameterization of T-surfaces while the later is suitable to initialize the model closer the boundary. Specifically, in a first stage, the T-surfaces grid and the threshold are used to define a coarser image resolution. This field is thresholded to get a 0-1 function which is processed by a marching method to generate polygonal surfaces whose interior may contain the desired objects. If a polygonal surface involves more than one object, then the resolution is increased in that region and the marching applied again. Next, we apply T-surfaces to improved the result. If the obtained topology remains incorrect, we enable the user to modify the topology by an interactive method based on the T-surfaces framework. Finally, we demonstrate the utility of diffusion methods for our approach.

Key concepts: Isosurface, Marching cubes, Fast marching method, Computer science, Surface (topology), Surface reconstruction, Triangulation, Boundary (topology)

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