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基于Hausdorff距离图象配准方法研究
引用本文:舒丽霞,周成平,彭晓明,丁明跃.基于Hausdorff距离图象配准方法研究[J].中国图象图形学报,2003,8(12):1412-1417.
作者姓名:舒丽霞  周成平  彭晓明  丁明跃
作者单位:华中科技大学图象识别与人工智能研究所图象信息处理与智能控制教育部重点实验室,华中科技大学图象识别与人工智能研究所图象信息处理与智能控制教育部重点实验室,华中科技大学图象识别与人工智能研究所图象信息处理与智能控制教育部重点实验室,华中科技大学图象识别与人工智能研究所图象信息处理与智能控制教育部重点实验室 武汉430074,湖北大学物理学与电子技术学院,武汉430062,武汉430074,武汉430074,武汉430074
基金项目:国家自然科学基金 ( 60 13 5 0 2 0 FF0 3 0 40 5 )
摘    要:图象配准是图象融合的一个重要步骤,为此提出了一种自动图象配准算法,该算法从两幅待配准的图象中分别抽取特征点,然后选用Hausdorff距离对两特征点集进行匹配,得到点集间的仿射变换,从而实现图象的自动配准,此算法以特征点而不是物体边缘计算仿射变换,大大降低了计算Hausdorff距离的运算量;同时,基于Hausdorff距离的图象匹配只需要点集之间的对应,而无须点与点的对应,因而可以使用于存在较大物体形变的情况,即完成两幅差异较大图象的配准,实验结果证明了算法的有效性。

关 键 词:图象配准  Hausdorff距离  特征点  算法  仿射变换  图象匹配  图象融合  点集  物体  证明
文章编号:1006-8961(2003)12-1412-06
修稿时间:2002年11月18

Image Registration Based on Hausdorff Distance
SHU Li-xi,ZHOU Cheng-ping,PENG Xiao-ming and DING Ming-yue.Image Registration Based on Hausdorff Distance[J].Journal of Image and Graphics,2003,8(12):1412-1417.
Authors:SHU Li-xi  ZHOU Cheng-ping  PENG Xiao-ming and DING Ming-yue
Abstract:Image registration is an important step in image fusion. In this paper, a new automatic image registration method is presented. First, a small number of feature points are extracted in both images using a Gabor wavelet feature detector. Then, these feature points are matched and the affine transformation between the two images is obtained through a matching technique based on the Hausdorff distance. We choose feature points instead of edges of objects to search for the affine transformation so that the computation load can be decreased largely. On the same time, because the Hausdorff distance is a measure defined between two point sets and does not require to establish an explicit points correspondence between images, it can tolerate errors introduced by the presence of outlier points (noises) as well as the absence of some missing points. Consequently, this registration method can be applied to images with large misalignment. Experiments with synthetic and real images show that this algorithm is efficient.
Keywords:Image registration  The Hausdorff distance  Affine transformation
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