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Semi-Automatic Clustering for a Registration of Radar Images

机译:半自动聚类,用于登记雷达图像

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Image registration is one of the important and challenging work in remote sensing. But there are some factors making image matching harder such as occlusion, clouds, terrain deformation and relief displacement. For image registration, image matching is a important step. In order to match the images, it has to extract the interesting points and find the most possible conjugate point pairs in the images. SIFT (Scale Invariant Feature Transform) is demonstrated as a better algorithm compared with the other approaches in past literatures. It is the most popular scale invariant feature descriptor because of its resistance to image deformations. But there are many blunders in the conjugate point pairs matched by SIFT, they must be removed. RANSAC (RANdom SAmple Consensus) is selected to get reliable pairs. This presentation proposed a useful and semi-automatic method which is different from the global strategy. In some cases, registration between images does not use just one set of mapping parameters. So we have to find out different mapping regions of an image pair. The first step is to split up the whole image to small parts which should also have the exact corresponding relationship. So we triangulate with the conjugate pairs and then cluster triangles by £-means. Different clusters are assigned to different parameters. This paper uses the method of clustering registration to RADAR satellite images, and compares it with global affine, and also compared with result without clustering. In the end, it shows good results which have complex mapping relationship.
机译:图像配准是遥感中的重要和具有挑战性的工作之一。但是有一些因素使图像匹配更难,如遮挡,云,地形变形和浮雕位移。对于图像配准,图像匹配是一个重要的步骤。为了匹配图像,它必须提取有趣的点并找到图像中最可能的共轭点对。 SIFT(SCALE不变特征变换)被证明为更好的算法与过去文献中的其他方法相比。它是最流行的尺度不变特征描述符,因为它对图像变形的阻力。但是在筛选的共轭点对中有许多吹风机,必须删除它们。选择Ransac(随机样本共识)以获得可靠的对。本演示提出了一种与全球策略不同的有用和半自动的方法。在某些情况下,图像之间的注册不使用一组映射参数。因此,我们必须找到图像对的不同映射区域。第一步是将整个图像拆分为小部分,也应该具有确切的相应关系。所以我们用缀合物对三角化,然后通过£-means群集三角形。不同的群集被分配给不同的参数。本文采用将注册的方法与雷达卫星图像进行聚类,并将其与全局仿射进行比较,并且还与没有聚类的结果相比。最后,它显示出具有复杂的映射关系的良好结果。

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