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广义模糊熵图像阈值分割参数选取的ADE方法

姜圣涛 穆学文

计算机工程与应用2018,Vol.54Issue(9):183-188,250,7.
计算机工程与应用2018,Vol.54Issue(9):183-188,250,7.DOI:10.3778/j.issn.1002-8331.1612-0253

广义模糊熵图像阈值分割参数选取的ADE方法

ADE method of parameter selection in image thresholding based on generalized fuzzy entropy

姜圣涛 1穆学文1

作者信息

  • 1. 西安电子科技大学 数学与统计学院,西安710126
  • 折叠

摘要

Abstract

Aiming at the problem that the parameters of image threshold segmentation for generalized fuzzy entropy can not be selected automatically,the image threshold segmentation method for generalized fuzzy entropy based on adaptive differential evolution is proposed.The optimal parameters for threshold segmentation of generalized fuzzy entropy are selected by using the adaptive differential evolution algorithm as the optimization tool,and the adaptive mutation operator and the crossover probability adaptive function are introduced to control the optimization process.The threshold of the image is obtained by adding the parameters to the complement function of the generalized fuzzy entropy,and then the optimal segmentation is obtained.In order to verify the effectiveness and feasibility of the proposed algorithm,this paper compares it with the image threshold segmentation algorithm for fuzzy entropy based on the basic image quality evaluation criteria and the image threshold segmentation algorithm for generalized fuzzy entropy based on the particle swarm optimi-zation.Experiments show that,for different details of the picture,the segmentation results of the algorithm have less back-ground information in most cases,its target information is more clearly,and it takes less time.In addition,its segmentation is more stable and effective.

关键词

广义模糊熵/自适应差分进化/阈值分割/模糊集/补函数

Key words

generalized fuzzy entropy/Adaptive Differential Evolution(ADE)/threshold segmentation/fuzzy set/com-plement function

分类

信息技术与安全科学

引用本文复制引用

姜圣涛,穆学文..广义模糊熵图像阈值分割参数选取的ADE方法[J].计算机工程与应用,2018,54(9):183-188,250,7.

基金项目

陕西省自然科学基金(No.2015JM1031) (No.2015JM1031)

中央高校基本科研业务费(No.JB150713). (No.JB150713)

计算机工程与应用

OA北大核心CSCDCSTPCD

1002-8331

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