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ISMM05 special issue

机译:ISMM05特刊

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摘要

Mathematical Morphology (MM) stands as a peculiar branch of image processing and low-level vision. It is based on the notion that pictures represent geometrical objects with luminance (or colour) profiles, that can be analysed by their interactions with other geometrical objects. This has led to the development of an original mathematical theory, with links to abstract algebra, topology, discrete geometry, integral geometry, geometrical probability, differential equations, etc. At the same time, MM has been successfully applied to the solution of practical image analysis problems in various specialities, such as bio-medical imaging, geoscience and remote sensing, materials science, quality control, document processing and data analysis. Indeed, it provides fast (linear-time) and robust image processing algorithms, and it is especially suited to situations where the objects to be analysed have special geometrical or topological properties.
机译:数学形态学(MM)是图像处理和低级视觉的特殊分支。它基于这样的概念:图片代表具有亮度(或颜色)轮廓的几何对象,可以通过它们与其他几何对象的交互来分析。这导致了原始数学理论的发展,该数学理论链接到抽象代数,拓扑,离散几何,积分几何,几何概率,微分方程等。同时,MM已成功应用于实际图像的求解分析各种专业领域的问题,例如生物医学成像,地球科学和遥感,材料科学,质量控制,文档处理和数据分析。实际上,它提供了快速(线性时间)和鲁棒的图像处理算法,并且特别适用于要分析的对象具有特殊几何或拓扑特性的情况。

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