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An Adaptive Window Based Polynomial Fitting Approach for Pixel Matching in Stereo Images

机译:基于自适应窗口的多项式拟合方法在立体图像中进行像素匹配

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With the advances in 3D technology, digital photogrammetry and computer vision, solving the correspondence problem accurately and efficiently has gained popularity. Locating the position of corresponding pixel in target image for given pixel in reference image is referred as Correspondence problem in stereo-image matching. A number of stereo image matching approaches are available at present, but there has been trade-off between density of match, speed and accuracy. Techniques that are capable of producing dense disparity maps are prone to higher computational complexity thereby, requires longer time, however techniques that are fast are not capable of producing dense disparity maps. On the basis of density of disparity maps generated, we can broadly classify image matching methods as area-based image matching or feature-based image matching.n[1]nAn alternative approach has been proposed in this paper in order to match pixels accurately using a mathematical approach referred as Polynomial Fitting which requires identification of minimum of 6 control points in the locality or neighborhood. If the number of control points for a given region or locality is less than 6, than window size increases automatically to accommodate more control points. Window continues to grow in size until number of control points in the region becomes 6 or exceeds 6. When the number of control points are greater than 6, all possible combination of 6 points are used to calculate and the combination that gives least Sum of Squared Error is used for further calculation. A statistical algorithm referred as Random Sample Consensus is applied in order to select 6 control points for calculation. The algorithm randomly selects any 6 pair of control points for calculation. We can divide this algorithm into two segments- 1) Determination of control points 2) Determination of match points. The percentage of accurately matched pixels in stereo pairs was found to be 93.48% in one of the test data set, which was very high compared to standard Normalized Cross Correlation based approach (77.89%).
机译:随着3D技术,数字摄影测量法和计算机视觉的进步,准确有效地解决对应问题变得越来越受欢迎。将参考图像中给定像素定位在目标图像中相应像素的位置称为立体图像匹配中的对应问题。当前有许多立体图像匹配方法,但是在匹配密度,速度和准确性之间进行了权衡。能够产生密集的视差图的技术倾向于较高的计算复杂度,因此需要更长的时间,但是快速的技术不能产生密集的视差图。根据生成的视差图的密度,我们可以将图像匹配方法大致分为基于区域的图像匹配或基于特征的图像匹配。n [1] n本文提出了另一种方法,以便使用数学方法精确匹配像素称为“多项式拟合”,它需要识别位置或邻域中的至少6个控制点。如果给定区域或位置的控制点数量少于6,则窗口大小会自动增加以容纳更多控制点。窗口的大小将继续增长,直到该区域中的控制点数变为6或超过6。当控制点数大于6时,将使用6个点的所有可能组合进行计算,并且得出平方和最小的组合误差用于进一步计算。为了选择6个控制点进行计算,应用了称为随机样本共识的统计算法。该算法随机选择任何6对控制点进行计算。我们可以将该算法分为两个部分-1)确定控制点2)确定匹配点。在一组测试数据集中,立体对中精确匹配的像素百分比为93.48%,与基于标准归一化互相关的方法(77.89%)相比,这是非常高的。

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