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Hair detection and lesion segmentation in dermoscopic images using domain knowledge

机译:使用域知识的皮肤镜图像中的毛发检测和病变分割

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摘要

Automated segmentation and dermoscopic hair detection are one of the significant challenges in computer-aided diagnosis (CAD) of melanocytic lesions. Additionally, due to the presence of artifacts and variation in skin texture and smooth lesion boundaries, the accuracy of such methods gets hampered. The objective of this research is to develop an automated hair detection and lesion segmentation algorithm using lesion-specific properties to improve the accuracy. The aforementioned objective is achieved in two ways. Firstly, a novel hair detection algorithm is designed by considering the properties of dermoscopic hair. Second, a novel chroma-based geometric deformable model is used to effectively differentiate the lesion from the surrounding skin. The speed function incorporates the chrominance properties of the lesion to stop evolution at the lesion boundary. Automatic initialization of the initial contour and chrominance-based speed function aids in providing robust and flexible segmentation. The proposed approach is tested on 200 images from PH2 and 900 images from ISBI 2016 datasets. Average accuracy, sensitivity, specificity, and overlap scores of 93.4, 87.6, 95.3, and 11.52% respectively are obtained for the PH2 dataset. Similarly, the proposed method resulted in average accuracy, sensitivity, specificity, and overlap scores of 94.6, 82.4, 97.2, and 7.20% respectively for the ISBI 2016 dataset. Statistical and quantitative analyses prove the reliability of the algorithm for incorporation in CAD systems.
机译:自动分割和Dermoscopic毛发检测是黑素细胞病变的计算机辅助诊断(CAD)中的重大挑战之一。另外,由于存在伪影和皮肤纹理的变化和平滑的病变界限,因此这些方法的准确性受到阻碍。本研究的目的是使用损伤特异性性能开发自动毛发检测和病变分割算法,以提高精度。上述目标是以两种方式实现的。首先,通过考虑Dermoscopic头发的性质来设计一种新的毛发检测算法。其次,使用一种新的基于色度的几何可变形模型来有效地将病变与周围的皮肤分化。速度功能包括病变的色度特性,以停止病变边界的进化。自动初始化初始轮廓和基于色度的速度功能的辅助功能,提供鲁棒和柔性分割。从ISBI 2016 Datasets的PH2和900图像中测试了所提出的方法。为PH2数据集分别获得93.4,87.6,95.3和11.52%的平均精度,灵敏度,特异性和重叠评分。类似地,所提出的方法导致ISBI 2016数据集的平均精度,灵敏度,特异性和重叠分数为94.6,82.4,97.2和7.20%。统计和定量分析证明了在CAD系统中掺入的算法的可靠性。

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