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Robust Feature Matching for Remote Sensing Image Registration via Locally Linear Transforming

机译:通过局部线性变换进行遥感图像配准的鲁棒特征匹配

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摘要

Feature matching, which refers to establishing reliable correspondence between two sets of features (particularly point features), is a critical prerequisite in feature-based registration. In this paper, we propose a flexible and general algorithm, which is called locally linear transforming (LLT), for both rigid and nonrigid feature matching of remote sensing images. We start by creating a set of putative correspondences based on the feature similarity and then focus on removing outliers from the putative set and estimating the transformation as well. We formulate this as a maximum-likelihood estimation of a Bayesian model with hidden/latent variables indicating whether matches in the putative set are outliers or inliers. To ensure the well-posedness of the problem, we develop a local geometrical constraint that can preserve local structures among neighboring feature points, and it is also robust to a large number of outliers. The problem is solved by using the expectation–maximization algorithm (EM), and the closed-form solutions of both rigid and nonrigid transformations are derived in the maximization step. In the nonrigid case, we model the transformation between images in a reproducing kernel Hilbert space (RKHS), and a sparse approximation is applied to the transformation that reduces the method computation complexity to linearithmic. Extensive experiments on real remote sensing images demonstrate accurate results of LLT, which outperforms current state-of-the-art methods, particularly in the case of severe outliers (even up to 80%).
机译:特征匹配是在两组特征(尤其是点特征)之间建立可靠的对应关系,是基于特征的配准的关键前提。本文针对遥感图像的刚性和非刚性特征匹配提出了一种灵活的通用算法,称为局部线性变换(LLT)。我们首先基于特征相似性创建一组假定的对应关系,然后着重于从假定的集合中删除离群值并估计转换。我们将此公式表示为具有隐藏/潜在变量的贝叶斯模型的最大似然估计,该变量指示假定集中的匹配项是离群值还是离群值。为了确保问题的正当性,我们开发了可以保留相邻特征点之间的局部结构的局部几何约束,并且对于大量离群值也具有鲁棒性。通过使用期望最大化算法(EM)解决了该问题,并且在最大化步骤中导出了刚性和非刚性变换的闭式解。在非刚性情况下,我们对复制内核Hilbert空间(RKHS)中的图像之间的转换建模,并且将稀疏近似应用于该转换,从而将方法的计算复杂度降低到线性运算。在真实的遥感图像上进行的大量实验证明了LLT的准确结果,其性能优于当前的最新方法,尤其是在严重异常值(甚至高达80%)的情况下。

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