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首页> 外文期刊>International journal of advanced intelligence paradigms >A unified approach for skin colour segmentation using generic bivariate Pearson mixture model
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A unified approach for skin colour segmentation using generic bivariate Pearson mixture model

机译:使用通用双变量Pearson混合模型进行肤色分割的统一方法

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摘要

Skin colour segmentation is rapidly growing area of research in computer science for identification and authentication of persons. In this paper, a novel generic bivariate Pearsonian mixture model for skin colour segmentation is proposed. It is observed that the hue and saturation of the colour image better characterise the features of the individual human races. In general, the human race can be characterised in to three categories namely Asian, African and European. The feature of the skin colour of these races are modelled by three different bivariate Pearsonian distributions. The combination of all these three races of people in an image can be characterised by a three component mixture model. Deriving the updated equations of the EM-algorithm, the generic bivariate Pearson mixture model parameters are estimated. The initialisation of the model parameters are done through moment method of estimation and K-means algorithm. The segmentation algorithm is developed using component maximum likelihood under Bayesian frame. The performance of the proposed algorithm is carried by experimentation with random sample of five images and computing the segmentation performance metrics such as PRI, GCE and VOI. The efficiency of the proposed model with that of bivariate GMM is carried through confusion matrix and ROC curves. It is observed that the proposed algorithm outperforms the existing algorithms.
机译:肤色分割是计算机科学中用于识别和认证人的快速发展的研究领域。在本文中,提出了一种用于肤色分割的新型通用二元皮尔逊混合模型。可以看出,彩色图像的色相和饱和度更好地表征了各个种族的特征。通常,人类可以分为三类,即亚洲,非洲和欧洲。这些种族的肤色特征是通过三个不同的二元皮尔逊分布进行建模的。图像中所有这三个种族的组合可以通过三成分混合模型来表征。推导EM算法的更新方程,估算通用双变量Pearson混合模型参数。模型参数的初始化通过估计矩量法和K-means算法完成。分割算法是使用贝叶斯框架下的分量最大似然来开发的。该算法的性能是通过对五个图像的随机样本进行实验并计算诸如PRI,GCE和VOI等分割性能指标来实现的。通过混淆矩阵和ROC曲线来证明所提出模型与二元GMM模型的效率。可以看出,该算法优于现有算法。

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