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Adaptive Kaniadakis entropy thresholding segmentation algorithm based on particle swarm optimization

机译:基于粒子群优化的自适应KaniaDakis熵阈值算法

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Kaniadakis entropy is a kind of generalized entropy based on the kappadocumentclass[12pt]{minimal} usepackage{amsmath} usepackage{wasysym} usepackage{amsfonts} usepackage{amssymb} usepackage{amsbsy} usepackage{mathrsfs} usepackage{upgreek} setlength{oddsidemargin}{-69pt} egin{document}$$ kappa $$end{document} probability distribution, which has a good ability to deal with the distribution of long tail. The image thresholding algorithm based on Kaniadakis entropy can effectively segment images with long-tailed distribution histograms, such as nondestructive testing image. However, Kaniadakis entropy is a generalized information entropy with parameter. How to choose appropriate parameter kappadocumentclass[12pt]{minimal} usepackage{amsmath} usepackage{wasysym} usepackage{amsfonts} usepackage{amssymb} usepackage{amsbsy} usepackage{mathrsfs} usepackage{upgreek} setlength{oddsidemargin}{-69pt} egin{document}$$ kappa $$end{document} is a problem to be solved. In this paper, we proposed an adaptive parameter selection Kaniadakis entropy thresholding algorithm. Based on a clustering effectiveness evaluation index, we transform the parameter selection problem into an optimization problem, then use particle swarm optimization search algorithm to optimize it and finally obtain the segmentation threshold under the optimal parameter. The presented algorithm can adaptively select parameters according to different images and obtain the optimal segmentation images. In order to show the effectiveness of the proposed method, the segmentation results are compared with several existing entropy-based thresholding algorithms. Experimental results both qualitatively and quantitatively demonstrate that the proposed method is effective.
机译:KaniaDakis熵是一种基于Kappa DocumentClass [12pt]的广义熵[12pt] {minimal} usepackage {ammath} usepackage {isysym} usepackage {amsfonts} usepackage {amssysfs} usepackage {mathrsfs} usepackage {submeek} setLength { oddsidemargin} { - 69pt} begin {document} $$ kappa $$ end {document}概率分布,它具有处理长尾的分布的良好能力。基于KaniaDakis熵的图像阈值算法可以有效地分段与长尾分布直方图的图像,例如非破坏性测试图像。但是,KaniaDakis熵是具有参数的广义信息熵。如何选择合适的参数Kappa DocumentClass [12pt] {minimal} usepackage {ammath} usepackage {isysym} usepackage {amsfonts} usepackage {amsbsy} usepackage {mathrsfs} usepackage {mathrsfs} setLength { oddsidemargin} { - 69pt} begin {document} $$ kappa $$$$$$$ {document}是一个要解决的问题。在本文中,我们提出了一种自适应参数选择kaniadakis熵阈值阈值算法。基于聚类有效性评估指标,我们将参数选择问题转换为优化问题,然后使用粒子群优化搜索算法来优化它,最后在最佳参数下获得分段阈值。呈现的算法可以根据不同图像自适应地选择参数并获得最佳分割图像。为了显示所提出的方法的有效性,将分割结果与几个基于熵的阈值算法进行比较。实验性和定量证明所提出的方法是有效的。

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