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APPLICATION OF MATHEMATICAL MORPHOLOGY OPERATIONS FOR SIMPLIFICATION AND IMPROVEMENT OF CORRELATION OF IMAGES IN CLOSE-RANGE PHOTOGRAMMETRY

机译:数学形态学作业在近距离摄影测量中简化和改进图像相关性的应用

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Mathematical morphology is a set theory approach, developed by J.Serra and G. Matheron. It provides an approach to digital image processing based on geometrical shape. Depending on the type of the operation, a specific characteristics of the objects in the image, like shape, size, neighborhood etc. can be take into an account.Morphology has an ability to make close range photogrammetry technology faster and to simplify a human work, if it is unavoidable. This paper presents conception of effectively working groups of morphology functions in particular image cases. Main emphasis is on the repeatability of results, which is important when taking many photos of one and the same object.Research aims to find right configuration of morphology tools for obtaining exact results in many photos. That means, that net of features extracted from each photo should fit the nets, taken from others. Our findings are presented in the paper.
机译:数学形态是由J.Serra和G. Matheron开发的集合理论方法。它提供了一种基于几何形状的数字图像处理方法。根据操作的类型,图像中的物体的特定特性,如形状,大小,邻域等可以进入一个帐户。模棱两可能够更快地进行近距离摄影测量技术,并简化人类工作,如果它是不可避免的。本文介绍了特定图像案例中有效工作组的有效工作组。主要重点是结果的可重复性,当拍摄一个和同一个对象的照片时是重要的.Research旨在找到正确配置的形态工具,以获得许多照片中的精确结果。这意味着,从每个照片中提取的特征网应该适合网,从其他照片中占据。我们的调查结果列于论文中。

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