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广义多结构元素并行复合形态滤波器

赵春晖 孙圣和

赵春晖, 孙圣和. 广义多结构元素并行复合形态滤波器[J]. 电子与信息学报, 1998, 20(1): 75-81.
引用本文: 赵春晖, 孙圣和. 广义多结构元素并行复合形态滤波器[J]. 电子与信息学报, 1998, 20(1): 75-81.
Zhao Chunhui, Sun Shenghe. GENERALIZED PARALLEL COMPLEX MORPHOLOGICAL FILTERS WITH MULTIPLE STRUCTURING ELEMENTS[J]. Journal of Electronics & Information Technology, 1998, 20(1): 75-81.
Citation: Zhao Chunhui, Sun Shenghe. GENERALIZED PARALLEL COMPLEX MORPHOLOGICAL FILTERS WITH MULTIPLE STRUCTURING ELEMENTS[J]. Journal of Electronics & Information Technology, 1998, 20(1): 75-81.

广义多结构元素并行复合形态滤波器

GENERALIZED PARALLEL COMPLEX MORPHOLOGICAL FILTERS WITH MULTIPLE STRUCTURING ELEMENTS

  • 摘要: 本文基于数学形态学中的广义形态开-闭和闭-开运算,采用多结构元素,构造了一类并行复合形态滤波器。这类滤波器具有平移不变性、递增性、对偶性和幂等性等重要性质,并遵守阈值叠加准则,不仅可以有效地抑制图象中的噪声,而且较好地保持了图象的几何结构特征。计算机模拟结果证实了滤波算法的有效性.
  • Serra J. Morphological filtering: An overview[J].Signal Processing.1994, 38(1):3-11[2]Serra J. Image analysis and mathematicl morphology. New York: Academic, 1982, 1-25.[3]Song J, Delp E J. A study of the generalized morphological filter[J].Circuits, Systems and Signal Process.1992, 11(2):229-252[4]吴敏金.图像形态学.上海:上海科学技术文献出版社,1991,160-187.[5]Maragos P, Schafer R W. Morphological filters-Part I: Their set-theoretic analysis and relations to linear shift-invariant filters. IEEE Trans. on ASSP, 1987, ASSP-35(8): 1153-1169.[6]Maragos P, Schafer R W. Morphological filters-Part II: Their relations to median, order statistic,[7]and stack filters. IEEE Trans. on ASSP, 1987, ASSP-35(8): 1170-1184.[8]赵春晖,孙圣和.一类多结构元素并行复合形态滤波器.哈尔滨工业大学学报,1997, 29(2): 64-67.[9]Zhao Chunhui, et al. A generalized morphological filter based on adaptive weighted average, The Chinese Journal of Electronics, 1997, 6(3): 32-37.[10]Stevenson R L, Arce G. Morphological filters: Statistical and further syntactic properies. IEEE Trans. on CAS, 1987, CAS-34(11): 1292-1305.[11]Maragos P, Ziff R D. Threshold superposition in morphological image analysis systems. IEEE Trans. on PAMI, 1990, PAMI-12(5): 498-504.
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出版历程
  • 收稿日期:  1996-06-26
  • 修回日期:  1997-02-04
  • 刊出日期:  1998-01-19

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