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GROUPING OF CRACK PATTERNS USING PROXIMITY AND CHARACTERISTIC RULES

机译:使用邻近度和特征规则对裂纹图案进行分组

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In this paper, we present a 2-stage approach to connected curve grouping. The algorithm was developed and demonstrated on crack-detected images of paintings. Some features are left undetected and this tends to produce disconnected curves. In order to extract high-level features for content-based application, these supposedly connected curves have to be grouped together. It is one of the many steps needed to produce a content-based platform for digital analysis of crack patterns in paintings particularly for classification purpose. The prime objective of the grouping algorithm is to segment or partition areas of an image to produce reliable representations of content. The first stage of the algorithm utilizes the Minimum Bounding Rectangle (MBR) of a crack network as means to decide on merging using a proximity rule. We demonstrate the use of the both the rotated and the un-rotated MBR. In the second stage, curve characteristics represented by the rotated MBR such as the dimension ratio, the axis of minimum inertia, object centroid and node density are used as features for an N-dimensional clustering.
机译:在本文中,我们提出了一种用于连接曲线分组的2级方法。开发了该算法,并在裂缝检测的绘画图像上进行了演示。某些特征未被检测到,这往往会产生不连续的曲线。为了提取基于内容的应用程序的高级功能,必须将这些假定相连的曲线组合在一起。这是生产基于内容的平台以对绘画中的裂缝图案进行数字分析(特别是出于分类目的)所需的众多步骤之一。分组算法的主要目的是对图像区域进行分割或划分,以生成可靠的内容表示。该算法的第一阶段利用裂缝网络的最小边界矩形(MBR)作为使用邻近规则来决定合并的方法。我们演示了旋转MBR和未旋转MBR的使用。在第二阶段,以旋转的MBR表示的曲线特性(例如尺寸比,最小惯性轴,物体质心和节点密度)用作N维聚类的特征。

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