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贾棋, 梁景朝, 王祎, 薛昕惟, 樊鑫, 罗钟铉. 基于区域检测和弧筛选的椭圆检测方法[J]. 计算机辅助设计与图形学学报, 2022, 34(11): 1784-1794. DOI: 10.3724/SP.J.1089.2022.19197
引用本文: 贾棋, 梁景朝, 王祎, 薛昕惟, 樊鑫, 罗钟铉. 基于区域检测和弧筛选的椭圆检测方法[J]. 计算机辅助设计与图形学学报, 2022, 34(11): 1784-1794. DOI: 10.3724/SP.J.1089.2022.19197
Jia Qi, Liang Jingchao, Wang Yi, Xue Xinwei, Fan Xin, Luo Zhongxuan. Ellipse Detection Combining Region Detection and Arc Filtering[J]. Journal of Computer-Aided Design & Computer Graphics, 2022, 34(11): 1784-1794. DOI: 10.3724/SP.J.1089.2022.19197
Citation: Jia Qi, Liang Jingchao, Wang Yi, Xue Xinwei, Fan Xin, Luo Zhongxuan. Ellipse Detection Combining Region Detection and Arc Filtering[J]. Journal of Computer-Aided Design & Computer Graphics, 2022, 34(11): 1784-1794. DOI: 10.3724/SP.J.1089.2022.19197

基于区域检测和弧筛选的椭圆检测方法

Ellipse Detection Combining Region Detection and Arc Filtering

  • 摘要: 椭圆检测是计算机视觉领域的热点问题,如何快速且准确地检测出椭圆,尤其是分辨率较低的小椭圆,是该问题面临的主要挑战.首先,通过构造不同尺寸椭圆的数据集,将深度学习中的目标检测方法引入椭圆检测过程中,实现对椭圆区域的检测;其次,提出了一种基于二次曲线约束的两阶段弧过滤策略,可以有效地检测嵌套椭圆,同时减少漏检和误检的椭圆个数;最后,对于没有检测到椭圆的预估计区域,采用Bicubic插值法扩大该区域,以检测小椭圆.实验结果表明,与现有方法相比,所提方法不仅检测精度有显著提升,检测速度也具有优势.特别是在小椭圆数据集上,所提方法的检测精度与传统方法相比提升约2倍以上.

     

    Abstract: Ellipse detection is a hot issue in the field of computer vision, and how to detect ellipses quickly and accurately, especially small ellipses with low resolution, is the main challenge of this problem. First, ellipses data sets of different sizes are constructed, and the region detection method in deep learning is introduced into the ellipse detection process. Furthermore, a two-stage arc filtering strategy is proposed based on quadratic curve constraints, which can effectively detect nested ellipses and reduce the number of missed and false positive detections. Finally, the bicubic interpolation method is employed to enlarge the area for small ellipses detection. The experimental results demonstrate the proposed method has a significant improvement in detection accuracy with competitive speed. Especially, on the small ellipse data set, the detection accuracy of the proposed method is more than two times of the traditional arc-based methods.

     

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