期刊文献+

玫瑰花等花类蒙草药显微结构不变矩识别 被引量:1

Image Identification for Microscopic Structures of Mongolian Herbal Flowers with Invariant Moments
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摘要 用改进的变形雅可比(p=4,q=2)-傅立叶矩对玫瑰花等6种花类草药的显微结构图像进行特征提取,并用最小平均距离规则,对该6种花类草药28个显微特征点的368种变形图像进行了训练和仿真识别实验,平均识别率达98.1%。因此,该研究结果可为蒙药材显微识别和鉴定的数字化提供重要的技术手段。 Miccrosoopic characteristics of several Mongolian Herbal flowers were extracted by improved Pseudo-Jacobi (p=4, q=2)-Fourier Moments (PJFM's), and 368 different versions of 28 microscopic characteristics of these herbs were identified by using the minimum-mean-dlstance rule. The experimental results showed that the average identification rate reaches as high as 98.1%. Therefore, this study can provide new techniques for digitalization and visualization of microsoopic characteristics of Mongolian Herbs.
出处 《生物医学工程学杂志》 EI CAS CSCD 北大核心 2008年第1期146-149,共4页 Journal of Biomedical Engineering
基金 国家自然科学基金资助项目(60467001) 内蒙古自然科学基金资助项目(200408020109) 内蒙古自治区高等学校科学研究资助项目(NJ03037)
关键词 蒙草药 显微特征点 变形雅可比-傅立叶矩 图像识别 Mongolian Herbs Microscopic characteristics Pseudo-Jacobi-Fourier Moments(PJFM's) Image identification
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参考文献7

  • 1罗布桑.识药学.北京:北京人民出版社,1998:12-72
  • 2哈斯苏荣,阿木古楞,高璐琰,七十三.草红花显微特征点的不变矩表达[J].中国生物医学工程学报,2007,26(2):220-225. 被引量:11
  • 3Ainu Ouleng, Hasi Surong. Invariant image analysis by Pseudo-Jacobi-Fourier Moments. Applied Optics, 2004 ;43 (10) : 2093
  • 4阿木古楞,杨性愉,平子良.变形雅可比(p=4,q=3)-傅立叶矩的抗噪声能力研究[J].光电子.激光,2003,14(11):1191-1195. 被引量:14
  • 5Ping ZL, Wu Rigen, Shen YL. Image description with ChebyshevFourier Moments. J Opt Soc Am A, 2002; 19(9) :1748
  • 6Ren HP, Ping ZL, Bo Wurigen, et al. Multidistortion-invariant image recognition with radial harmonic Fourier Moments. J Opt Soc Am A, 2003;20(4) :631
  • 7Sheng YL, Shen LX. Orthogonal Fourier-Mellin moments for invariant pattern recognition. J Opt Soc Am A,1994; 11(6) :1748

二级参考文献22

  • 1阿木古楞,杨性愉,平子良.基于变形雅可比(p=4,q=3)-傅立叶矩的形状识别研究[J].模式识别与人工智能,2005,18(1):75-80. 被引量:6
  • 2任海萍,平子良,博午日亘,盛云龙.基于雅可比-傅里叶矩的细胞模式识别[J].中国生物医学工程学报,2005,24(5):531-534. 被引量:4
  • 3M K Hu. Visual pattern recognition by moment invariants[J]. IRE Trans Inf Theory,1962,IT-8: 179-187.
  • 4M R Teague. Image analysis via the general theory of moments[J]. J Opt Soc Am, 1980,70(8) :920-930.
  • 5C H The,R T Chin. On image analysis by the methods of moments[J]. IEEE Trans Pattern Anal Mach Intell,1988,10(4) : 496-513.
  • 6Y L Sheng, L X Shen. Orthogonal Fourier-Mellin moments for invariant pattern recognition [J]. J Opt Soc Am,1994,A11(6) :1748-1757.
  • 7Z L Ping,R G Wu,Y L Sheng. Describing image with Chebyshev-Fourier Moments[J]. J Opt Soc Am, 2002, 19(9) : 1748-1754.
  • 8A Khotanzad, Y H Hong. Invariant image recognition by Zernike moments[J]. IEEE Trans Pattern Anal Mach.Intell, 1990,12(5) :489-497.
  • 9N Towghi,B Javidi. Optimum receivers for pattern recognition in the presence of Gaussian noise with unknown statistics[J]. J Opt Soc Am A ,2001 ,18(8) : 1844-1852.
  • 10Y L Sheng, H H Arsenault. Noisy-image normalization using low-order radial moments of circular-harmonic function[J]. J Opt Soc Am A, 1987,4(7) : 1176-1184.

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