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New insight at level set & Gaussian mixture model for natural image segmentation - Springer

机译:水平集和高斯混合模型的新见解,用于自然图像分割-Springer

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摘要

Level set method and Gaussian Mixture model (GMM) are two very valuable tools for natural image segmentation. The former aims to acquire good geometrical continuity of segmentation boundaries, while the latter focuses on analyzing statistical properties of image feature data. Some studies on the integration between them have been reported due to their complementarity in the last 10 years. However, these studies generally supposed that the image-featured data density distribution of every segmented domain is independent with each other and can be separately approximated by Gaussian model or GMM, which conflicts with the fundamental idea of GMM clustering-based image segmentation. To remedy this problem, we give a new insight at image segmentation objective under the combined framework between Bayesian theory and GMM density approximation. Thereby, a novel level set image segmentation method integrated with GMM (GMMLS) is proposed. Then, the theoretical analysis on GMMLS is given, in which some valuable results are demonstrated. At last, several types of natural image segmentation experiments are reported and the corresponding results indicate that GMMLS can obtain better or at least equivalent performance compared with existing relevant methods in almost all cases.
机译:水平集方法和高斯混合模型(GMM)是用于自然图像分割的两个非常有价值的工具。前者旨在获取分割边界的良好几何连续性,而后者则致力于分析图像特征数据的统计特性。由于它们在过去十年的互补性,已经报道了一些关于它们之间的整合的研究。但是,这些研究通常认为每个分割域的图像特征数据密度分布是彼此独立的,并且可以通过高斯模型或GMM分别进行近似估计,这与基于GMM聚类的图像分割的基本思想相冲突。为了解决这个问题,我们在贝叶斯理论和GMM密度近似的组合框架下,对图像分割目标有了新的认识。从而,提出了一种新的与GMM(GMMLS)集成的水平集图像分割方法。然后,对GMMLS进行了理论分析,并证明了一些有价值的结果。最后,报道了几种类型的自然图像分割实验,相应的结果表明,在几乎所有情况下,与现有的相关方法相比,GMLMS都能获得更好或至少等效的性能。

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