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基于多尺度多方向Gabor变换的Tsallis熵阈值分割方法
引用本文:邹耀斌, 张进玉, 周欢, 孙水发, 夏平. 基于多尺度多方向Gabor变换的Tsallis熵阈值分割方法[J]. 电子与信息学报, 2023, 45(2): 707-717. doi: 10.11999/JEIT211306
作者姓名:邹耀斌  张进玉  周欢  孙水发  夏平
作者单位:1.三峡大学大数据研究中心 宜昌 443002;;2.湖北省水电工程智能视觉监测重点实验室(三峡大学) 宜昌 443002;;3.三峡大学计算机与信息学院 宜昌 443002
基金项目:国家自然科学基金(62172255, 61871258)
摘    要:为了能在统一框架内处理无模态、单模态、双模态或者多模态直方图情形下的自动阈值选取问题,该文提出一种基于多尺度多方向Gabor变换的Tsallis熵阈值分割方法(MGTE)。该方法先通过Gabor变换得到多尺度乘积图像,然后利用内外轮廓图像从多尺度乘积图像中重构1维直方图,并在重构1维直方图上采用Tsallis熵计算模型来选取4个方向Tsallis熵取最大值时对应的阈值,最后对4个方向的阈值进行加权求和作为最终分割阈值。将提出的方法和5个分割方法在4幅合成图像和40幅真实世界图像上进行了实验。结果表明提出的方法虽然计算效率不占优势,但它的分割适应性和分割精度有明显的提高。

关 键 词:阈值分割   Gabor变换   Tsallis熵差   多尺度乘积
收稿时间:2021-11-22
修稿时间:2022-05-04

Tsallis Entropy Thresholding Based on Multi-scale and Multi-direction Gabor Transform
ZOU Yaobin, ZHANG Jinyu, ZHOU Huan, SUN Shuifa, XIA Ping. Tsallis Entropy Thresholding Based on Multi-scale and Multi-direction Gabor Transform[J]. Journal of Electronics & Information Technology, 2023, 45(2): 707-717. doi: 10.11999/JEIT211306
Authors:ZOU Yaobin  ZHANG Jinyu  ZHOU Huan  SUN Shuifa  XIA Ping
Affiliation:1. Center for Big Data, China Three Gorges University, Yichang 443002, China;;2. Hubei Key Laboratory of Intelligent Vision Based Monitoring for Hydroelectric Engineering, China Three Gorges University, Yichang 443002, China;;3. College of Computer and Information Technology, China Three Gorges University, Yichang 443002, China
Abstract:To deal with automatic threshold selection issue in non-modal, unimodal, bimodal or multimodal situations within a unified framework, a Tsallis Entropy thresholding segmentation method based on Multi-scale and multi-direction Gabor transform (MGTE) is proposed. The multi-scale product image is first obtained by the Gabor transform and then the inner and outer contour images are used to reconstruct the one-dimensional histogram from the multi-scale product image. Based on the reconstruction of the one-dimensional histogram, the Tsallis entropy calculation model is utilized to select 4 thresholds by maximizing Tsallis entropy in 4 different directions, and finally the weighted sum of the 4 thresholds is used as the final threshold. The proposed method is compared with 5 segmentation methods on 4 synthetic images and 40 real-world images. The results show that the proposed method has no advantage in computational efficiency, but its adaptability and segmentation accuracy are significantly improved.
Keywords:Thresholding segmentation  Gabor transform  Tsallis entropy difference  Multi-scale product
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