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About lacunarity, some links between fractal and integral geometry, and an application to texture segmentation

机译:关于宽度,分形和整体几何之间的一些链接,以及纹理分割的应用程序

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Two techniques are applied for segmentation of different states of one texture (e.g. deformations of a homogeneous texture): fractal geometry, which deals with the analysis of complex irregular shapes which cannot be described by the classical Euclidean geometry, and integral geometry, which treats sets globally and makes it possible to introduce robust measures. The author focuses on the study of two parameters, lacunarity and Favard length, and proves a theoretical link between them. As an application, the author achieves with an excellent accuracy automatic classification of lung diseases on SPECT images. Classical techniques tried on those images given poor results.
机译:应用两种技术的不同状态的一个纹理的分割(例如均匀纹理的变形):分形几何形状,其涉及通过经典的欧几里德几何形状和整体几何形状描述的复杂不规则形状的分析,以及处理集合的整体几何形状在全球并且可以引入强大的措施。作者侧重于研究两个参数,格拉丝度和最小长度,并证明它们之间的理论联系。作为申请,作者以优异的精度自动分类SPECT图像的自动分类。古典技术在给出了不良结果的那些图像上试图。

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