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中国科学院 长春光学精密机械与物理研究所,吉林 长春,中国,130033
收稿日期:2011-03-15,
修回日期:2011-05-04,
网络出版日期:2011-12-20,
纸质出版日期:2011-12-20
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孙辉, 马天玮. 基于相位相关的目标图像亚像元运动参数估计[J]. 液晶与显示, 2011,26(6): 858-862
SUN Hui, MA Tian-wei. Sub-Pixel Motion Estimation Based on Phase-Only Correlation[J]. , 2011,26(6): 858-862
为获取亚像元级目标运动参数
提出一种基于相位相关分析的图像配准方法。首先讨论了目标局部运动和全局运动的目标参数估计问题
通过图像减影运算和模块匹配方法实现粗配准
从全景图像中分离目标信息和背景信息
计算目标中心坐标
获取像元级运动参数;然后采用相位相关图像配准方法实现精配准
利用傅里叶变换的平移特性
对产生平移的目标图像
通过求解归一化的互功率谱的傅立叶逆变换
得到二维脉冲函数
其峰值对应图像位移
由此获取亚像元级位移量。在实验室通过自准直光学系统获取光斑运动图像
使用Leica经纬仪标定光斑运动参数精度。结果表明
该方法效果显著
最大配准误差为0.156
标准差为0.091
配准精度优于1/10像元。
A high accuracy sub-pixel-level motion estimation of algorithm based on phase-only correlation was proposed.This algorithm consists of two steps: one for pixel-level correspondence estimation and the other for sub-pixel-level correspondence estimation. In pixel-level estimation
the method of image subtract or method of template matching are used to find the target image in the original input images for two classes of motion
namely local motion and global motion
then the pixel-level image shift enables to be detected coarsely by calculating the coordinate of center of the target image. In sub-pixel-level estimation
the method of image registration based on phase-only correlation(POC) is employed to detect sub-pixel-level displacement
which applies the translation characteristics of Fourier transform to search translation between images. The 2-D inverse Fourier transform for the normalized cross spectrum is a 2-D impulse function
the impulse enables to determine the translation displacement from the location of the correlation peak
so as to obtain finely image displacement. The method described in this paper has been applied to the experimental of registration of light-spot from autocollimator. The result shows that this method can detect sub-pixel- level shift parameters accurately and efficiently
which makes possible to estimate the displacement with 0.1-pixel accuracy
the maximum error of registration is only 0.156-pixel
and the root of mean square error of image registration is better than 0.091-pixel.
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