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一种基于分数阶导数的边缘检测算法 被引量:4

New approach for edge detection based on fractional derivative
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摘要 传统的边缘检测算法多采用整数阶的一阶或二阶微分算子锐化,通过求取图像的一阶导数局部极大值或二阶导数过零点得到边缘点。本文将基于分数阶导数的边缘检测算子应用于图像边缘检测中,通过对含噪图像g(x)采用合适尺度函数的高斯滤波函数h(x)去噪处理,后对得到的图像f(x)采用阶数为q(q∈(1,2))的左右方向微分的合成分数阶导数算子提取边缘点。结果表明该方法在抗噪声干扰和提取更多边缘细节方面取得了很好的平衡,具有较好的边缘检测效果。 This paper presents a edge detection algorithm which uses a fractional—order differentiation against the traditional edge detection algorithms which often adopt the integer—order differentiation operators . Then make a further study of this fractional—order operator's characteristics in the edge detection in image processing, especially about the approach that introduces the fractional differentiation as an operator for edge detection. It proves that the algorithm can get a proper balance between the edge thinning and edge selectivity for edge detection, and greatly improves the quality of the image edge detection.
出处 《仪器仪表学报》 EI CAS CSCD 北大核心 2006年第z3期2155-2156,共2页 Chinese Journal of Scientific Instrument
基金 河北省自然科学基金资助项目
关键词 边缘检测 梯度 分数微分法 边缘细化 edge detection gradient fractional derivative edge thinning
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参考文献1

  • 1[1]Alberto Carpinteri,Pietro Cornetti,Kiran M.Kolwanker.Calculation of the tensile and flexural strength of disordered materials using fractional calculus[J].Chaos,Solitons and Fractals,2004,21:623-632.

同被引文献28

  • 1傅玉芳,吴光照,李际军.基于快速加权梯度算子的边缘检测[J].计算机应用研究,2004,21(11):309-310. 被引量:4
  • 2曾庆山,曹广益,朱新坚.分数阶控制系统的仿真方法[J].计算机仿真,2004,21(12):84-86. 被引量:3
  • 3张邦楚,李臣明,韩子鹏,王少锋,王卫华.分数阶微积分及其在飞行控制系统中的应用[J].上海航天,2005,22(3):11-14. 被引量:4
  • 4刁麓弘,于斌,李华.一种基于菲涅尔衍射的边缘检测算法[J].计算机学报,2006,29(12):2138-2142. 被引量:9
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  • 9Zhang Renyan,Zhao Guoling,Su Li.A new edge detection method in image processing[C] //International Symposium on Communications and Information Technologies.Beijing:Beijing University of Posts and Telecommunications Press,2005:445-448.
  • 10Alberto Carpinteri,Pietro Cornetti,Kiran M.Calculation of the tensile and flexural strength of disordered materials using fractional calculus[J].Chaos Solitons & Fractals,2004,21(5):623-632.

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