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首页> 外文期刊>Geoscience and Remote Sensing Letters, IEEE >PolSAR Data Segmentation by Combining Tensor Space Cluster Analysis and Markovian Framework
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PolSAR Data Segmentation by Combining Tensor Space Cluster Analysis and Markovian Framework

机译:张量空间聚类分析与马尔可夫框架相结合的PolSAR数据分割

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摘要

We present a new segmentation method for the fully polarimetric synthetic aperture radar (PolSAR) data by coupling the cluster analysis in the tensor space and the Markov random field (MRF) framework. The PolSAR data are usually obtained as a set of 3 $times$ 3 Hermitian positive definite polarimetric covariance matrices, which do not form a Euclidean space. If we regard each matrix as a tensor, the PolSAR data space can be represented as a Riemannian manifold. First, the mean shift algorithm is extended to the manifold to cluster such tensors. Then, under the MRF framework, the data energy term is defined by the memberships of all tensors in all the clusters, and the smoothness energy term is defined according to the cluster overlap rates. These parameters regarding the cluster analysis are computed under the Riemannian framework. The total energy is minimized using a graph-cut-based optimization to achieve the segmentation results. The effectiveness of the proposed method is verified using real fully PolSAR data and synthetic images.
机译:通过结合张量空间中的聚类分析和马尔可夫随机场(MRF)框架,我们提出了一种新的全极化合成孔径雷达(PolSAR)数据分割方法。 PolSAR数据通常以不构成欧几里得空间的一组3 x 3 Hermitian正定极化协方差矩阵的形式获得。如果我们将每个矩阵视为张量,则PolSAR数据空间可以表示为黎曼流形。首先,将均值平移算法扩展到流形以聚类此类张量。然后,在MRF框架下,数据能量项由所有群集中所有张量的隶属关系定义,平滑度能量项根据群集重叠率定义。这些与聚类分析有关的参数是在黎曼框架下计算的。使用基于图形切割的优化将总能量最小化以实现分割结果。使用真实的完整PolSAR数据和合成图像验证了该方法的有效性。

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