论文标题
基于视图不变的交叉比例和同型的几何限制点匹配
A Geometrically Constrained Point Matching based on View-invariant Cross-ratios, and Homography
论文作者
论文摘要
在计算机视觉中,图像之间找到点对应关系在许多应用中都起着重要作用,例如图像缝合,图像检索,视觉定位等。在采用采样方法(例如RANSAC)之前,大多数研究工作人员在匹配本地特征的匹配方面,例如通过重复图像中的某些全局变换来验证初始匹配结果。但是,可能仍然存在错误的匹配,而经常会仔细检查此类问题。因此,在这项工作中提出了一种几何约束算法,以验证基于视图不变的交叉比例(CRS)最初匹配的SIFT关键点的正确性。通过从这些关键点中随机形成五角大龙并与CRS的图像之间的形状和位置匹配,可以有效地实现上述验证的稳健平面区域估计,同时可以相对于那些形状和位置匹配的五角星,可以轻松地检查关键点的正确和错误匹配。实验结果表明,对于具有多个平面区域的各种场景,可以获得令人满意的结果。
In computer vision, finding point correspondence among images plays an important role in many applications, such as image stitching, image retrieval, visual localization, etc. Most of the research worksfocus on the matching of local feature before a sampling method is employed, such as RANSAC, to verify initial matching results via repeated fitting of certain global transformation among the images. However, incorrect matches may still exist, while careful examination of such problems is often skipped. Accordingly, a geometrically constrained algorithm is proposed in this work to verify the correctness of initially matched SIFT keypoints based on view-invariant cross-ratios (CRs). By randomly forming pentagons from these keypoints and matching their shape and location among images with CRs, robust planar region estimation can be achieved efficiently for the above verification, while correct and incorrect matches of keypoints can be examined easily with respect to those shape and location matched pentagons. Experimental results show that satisfactory results can be obtained for various scenes with single as well as multiple planar regions.