首页> 外文期刊>Multiscale modeling & simulation >A VARIATIONAL MODEL FOR INFINITE PERIMETER SEGMENTATIONS BASED ON LIPSCHITZ LEVEL SET FUNCTIONS: DENOISING WHILE KEEPING FINELY OSCILLATORY BOUNDARIES
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A VARIATIONAL MODEL FOR INFINITE PERIMETER SEGMENTATIONS BASED ON LIPSCHITZ LEVEL SET FUNCTIONS: DENOISING WHILE KEEPING FINELY OSCILLATORY BOUNDARIES

机译:基于Lipschitz水平集函数的无穷分段的变分模型:在保持精细振荡边界的同时进行除噪

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摘要

We propose a new model for segmenting piecewise constant images with irregular object boundaries: a variant of the Chan-Vese model [T. F. Chan and L. A. Vese, IEEE Trans. Image Process., 10 (2000), pp. 266-277], where the length penalization of the boundaries is replaced by the area of their neighborhood of thickness e. Our aim is to keep fine details and irregularities of the boundaries while denoising additive Gaussian noise. For the numerical computation we revisit the classical BV level set formulation [S. Osher and J. A. Sethian, J. Comput. Phys., 79 (1988), pp. 12-49] considering suitable Lipschitz level set functions instead of BV ones.
机译:我们提出了一种用于分割具有不规则对象边界的分段常量图像的新模型:Chan-Vese模型的一种变体[T. F. Chan和L. A. Vese,IEEE Trans。 Image Process。,10(2000),pp。266-277],其中边界的长度惩罚由其厚度e附近的区域代替。我们的目标是在消除加性高斯噪声的同时保持边界的精细细节和不规则性。对于数值计算,我们重新讨论了经典的BV水平集公式[S. Osher和J. A. Sethian,J。Comput。 Phys。,79(1988),pp。12-49]考虑了合适的Lipschitz水平集函数而不是BV函数。

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