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Application of Triple Features Theory to the Analysis of Half-Tone Images and Colored Textures. Feature Construction by Virtue of Stochastic Geometry and Functional Analysis

机译:三重特征理论在半色调图像和彩色纹理分析中的应用。通过随机几何的美德构建特征和功能分析

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The existing methods of half-tone or color image recognition generally presuppose a prior simplification of the object to analyze. Such a simplification normally involves image binarization which may result in a loss of essential elements of information on the object. The paper proposes a new approach towards half-tone images and colored textures analysis and recognition by virtue of stochastic geometry and functional analysis. The method makes it possible to form both the recognition features to typify image geometric singularities, and the recognition features to reflect image brightness and color characteristics. According to the method suggested, recognition features can be generated in abundance - thousands of them - in an unattended mode, which provides for a most reliable image recognition. Moreover, the resulting features prove invariant both to a group of motions and to linear deformations, which is the key to the better part of image recognition problems.
机译:现有的半色调或彩色图像识别方法通常以事先简化要分析的对象为前提。这种简化通常涉及图像二值化,这可能会导致丢失物体上必要的信息元素。本文提出了一种基于随机几何和功能分析的半色调图像和彩色纹理分析与识别的新方法。该方法使得既可以形成用于表征图像几何奇异性的识别特征,也可以形成用于反映图像亮度和颜色特征的识别特征。根据建议的方法,可以在无人值守模式下大量生成识别特征(数千个特征),从而提供最可靠的图像识别。此外,所产生的特征证明对于一组运动和线性变形均不变,这是图像识别问题中更好部分的关键。

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