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Generalized Hough Transform to Be Extended as an Affine-Invariant Detector of Arbitrary Shapes

机译:广义霍夫变换将扩展为任意形状的仿射不变检测器

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摘要

The problem of detecting an arbitrary curved shape from an image in an affine-invariant form is an important basic research topic in image recognition. Although several conventional techniques for achieving this kind of detection goal have been proposed, none of them are able to deal with the following kinds of situations very well: (1) part of the contour of the shape to be detected is hidden due to overlap with another object and (2) breaks occur in the contour due to noise. Therefore, in this paper, the authors propose a new shape detection method that can even deal with these kinds of situations. First, to stably extract tangent information from a discontinuous contour shape that includes arbitrary curves, they propose a new tangent information extraction method based on arc fitting using a Hough transform. They then focus on the property that the "parallelism of straight lines is preserved under an affine transformation" and actively use tangent information at various contour point positions of the shape to extend Ballard's generalized Hough transform [1] as an affine-invariant shape detection method. The authors performed evaluation experiments to verify the effectiveness of the proposed technique and obtained good detection results.
机译:从仿射不变形式的图像中检测任意弯曲形状的问题是图像识别中重要的基础研究课题。尽管已经提出了几种用于实现这种检测目标的常规技​​术,但是它们都不能很好地处理以下几种情况:(1)由于与检测对象的重叠,要检测形状的轮廓的一部分被隐藏了。另一个物体,并且(2)由于噪声在轮廓中出现断裂。因此,在本文中,作者提出了一种新的形状检测方法,该方法甚至可以处理这种情况。首先,为了从包括任意曲线的不连续轮廓形状中稳定地提取切线信息,他们提出了一种新的基于霍夫变换的基于弧拟合的切线信息提取方法。然后,他们将重点放在“在仿射变换下保持直线的平行度”这一属性上,并积极地在形状的各个轮廓点位置使用切线信息来扩展Ballard的广义霍夫变换[1]作为仿射不变形状检测方法。作者进行了评估实验,以验证所提出技术的有效性,并获得了良好的检测结果。

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