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Multivariate self-dual morphological operators

机译:多元自对偶形态算子

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摘要

Self-dual morphological operators (SDMO) do not rely on whether one starts the sequence with erosion or dilation, they treat the image foreground and background identically. Nevertheless, it is difficult to extend SDMO to multi-channel images. Based on the self-duality property of traditional morphological operators and the theory of extremum constraint, this paper gives a complete characterization for the construction of multivariate SDMO. We introduce a pair of symmetric vector orderings (SVO) to construct multivariate dual morphological operators. Utilizing extremum constraint to optimize multivariate morphological operators, we further establish methods for the construction of multivariate SDMO. Finally, we illustrate the importance and effectiveness of the multivariate SDMO by an application of noise removal in color images. The experimental results show that the proposed multivariate SDMO provide better results, they can suppress noises efficiently while maintaining image details compared with other operators.
机译:自对偶形态运算符(SDMO)并不依赖于是通过腐蚀还是扩张来启动序列,而是对图像的前景和背景进行相同的处理。然而,很难将SDMO扩展到多通道图像。基于传统形态算子的自对偶性和极值约束理论,对多元SDMO的构造进行了完整的刻画。我们引入一对对称向量排序(SVO)来构造多元对偶形态运算符。利用极值约束优化多元形态算子,进一步建立了多元SDMO的构建方法。最后,我们通过在彩色图像中应用噪声消除来说明多元SDMO的重要性和有效性。实验结果表明,与其他算子相比,提出的多元SDMO算法具有更好的效果,可以在保持图像细节的同时有效地抑制噪声。

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