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Spatially-Coherent Segmentation Using Hierarchical Gaussian Mixture Reduction Based on Cauchy-Schwarz Divergence

机译:基于柯西-施瓦兹散度的分层高斯混合约简空间相干分割

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Gaussian mixture models (GMM) are widely used for image segmentation. The bigger the number in the mixture, the higher will be the data likelihood. Unfortunately, too many GMM components leads to model overfitting and poor segmentation. Thus, there has been a growing interest in GMM reduction algorithms that rely on component fusion while preserving the structure of data. In this work, we present an algorithm based on a closed-form Cauchy-Schwarz divergence for GMM reduction. Contrarily to previous GMM reduction techniques which a single GMM, our approach can lead to multiple small GMMs describing more accurately the structure of the data. Experiments on image foreground segmentation demonstrate the effectiveness of our proposed model compared to state-of-art methods.
机译:高斯混合模型(GMM)被广泛用于图像分割。混合中的数字越大,数据的可能性就越高。不幸的是,太多的GMM组件导致模型拟合过度和分割不正确。因此,人们对GMM减少算法越来越感兴趣,这些算法在保留数据结构的同时还依赖于组件融合。在这项工作中,我们提出了一种基于封闭式Cauchy-Schwarz发散的GMM减少算法。与以前的单个GMM的GMM缩减技术相反,我们的方法可以导致多个小型GMM更加准确地描述数据的结构。与最先进的方法相比,图像前景分割的实验证明了我们提出的模型的有效性。

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