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Segmentation of non-stochastic surfaces based on non-subsampled contourlet transform and mathematical morphologies

机译:基于非下采样轮廓波变换和数学形态学的非随机表面分割

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In precision engineering, non-stochastic surfaces are employed more and more widely in advanced functional components. The statistically defined amplitude or spatial parameters commonly adopted for stochastic surfaces are not suited to characterize non-stochastic surfaces. It is required to segment the whole surfaces into regions and assess the qualities of the geometrical features individually. The non-subsampled contourlet transform (NSCT), composed of bases oriented along various directions in multiple scales, is a shift-invariant representation with good directional/scale localization. In this paper, by combining NSCT and mathematical morphologies, a novel surface segmentation method is proposed. The multi-scale properties of NSCT make this method flexible in extracting salient borderlines between feature regions, and the mathematical morphological operators are employed subsequently to deal with occasional broken filaments or over-segmentation. Experimental results are presented to demonstrate the superiority of the proposed method on the identification and segmentation of various morphological features with complex boundaries. (C) 2015 Elsevier Ltd. All rights reserved.
机译:在精密工程中,非随机表面在高级功能组件中的使用越来越广泛。通常用于随机表面的统计定义的幅度或空间参数不适用于表征非随机表面。需要将整个表面划分为多个区域,并分别评估几何特征的质量。非下采样轮廓波变换(NSCT)由多个尺度上沿各个方向定向的基数组成,是具有良好方向/尺度定位的位移不变表示。本文结合NSCT和数学形态学,提出了一种新的表面分割方法。 NSCT的多尺度特性使该方法可以灵活地提取特征区域之间的显着边界线,并且随后采用数学形态学算子来处理偶发的断丝或过度分割。实验结果表明,该方法在识别和分割具有复杂边界的各种形态特征方面具有优越性。 (C)2015 Elsevier Ltd.保留所有权利。

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