利用可变形模型分割几何约束下的复杂结构

C. Gout, S. Vieira-Testé
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引用次数: 4

摘要

在许多医学或地球物理问题中,当试图分割图像时,必须处理显示非常复杂结构的数据。当图像具有不连续时就会出现这个问题:在医学成像中(骨折x线摄影),在地球物理学中(一组层和断层的分割)等。为了解决这一问题,我们提出了一种使用可变形模型的分割方法。该方法的独创性在于我们有插值数据和三点,这涉及到对模型进行一些几何约束。我们还提出了一种去除噪声的方法,因为众所周知,大多数这些图像都是有噪声的,这可能会阻碍分割。给出了地球物理图像的数值结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Using deformable models to segment complex structures under geometric constraints
In many problems of medical or geophysical interest, when trying to segment an image, one has to deal with data that exhibit very complex structures. This problem occurs when images have discontinuities: in medical imaging (fractures radiography), in geophysics (segmentation of a set of layers and faults) etc. To solve this problem, we present a segmentation method which uses deformable models. The originality of the method is that we have interpolation data and triple points that involves making some geometric constraints on the model. We also propose a method for noise removal because it is well known that most of these images are noisy, that could hinder the segmentation. Numerical results on geophysical images are given.
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