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正交傅里叶-梅林矩变换在光学模式识别中的应用
The Application of Orthogonal Fourier Mellin Moments in Optical Pattern Recognition
【摘要】 本文中研究了正交傅里叶-梅林矩变换在光学模式识别中的应用,并用正交傅里叶-梅林矩变换表示了平移、比例、旋转、强度这四种畸变。通过适当的归化处理,正交傅里叶-梅林矩变换能解决所有这四种畸变不变识别。此外,研究了基于正交傅里叶-梅林矩变换的光学相关模式识别的实现问题
【Abstract】 We have studied the application of orthogonal Fourier Mellin Moments (OFMMs) in optical pattern recognition in the paper.The four distortions of shift,scale,rotation and intensity have been expressed by OFMMs.By the proper normalization,all the four distortions invariant pattern recognition can be solved by the orthogonal Fourier Melling Moments.In addtion,the implementation of the optical correlation pattern recognition based on orthogonal Fourier Mellin Moments is studied.
【关键词】 模式识别;
光学相关;
傅里叶变换;
梅林变换;
【Key words】 Pattern recognition; Optical correlation; Fourier transform; Mellin transform.;
【Key words】 Pattern recognition; Optical correlation; Fourier transform; Mellin transform.;
【基金】 国家863高技术研究计划资助
- 【文献出处】 光电工程 ,OPTO-ELECTRONIC ENGINEERING , 编辑部邮箱 ,1996年04期
- 【分类号】O438
- 【被引频次】4
- 【下载频次】190