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Fast matrix inversion and determinant computation for Polarimetric Synthetic Aperture Radar

机译:极化合成孔径雷达的快速矩阵求逆和行列式计算

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摘要

This paper introduces a fast algorithm for simultaneous inversion and determinant computation of small sized matrices in the context of fully Polarimetric Synthetic Aperture Radar (PolSAR) image processing and analysis. The proposed fast algorithm is based on the computation of the adjoint matrix and the symmetry of the input matrix. The algorithm is implemented in a general purpose graphical processing unit (GPGPU) and compared to the usual approach based on Cholesky factorization. The assessment with simulated observations and data from an actual PolSAR sensor show a speedup factor of about two when compared to the usual Cholesky factorization. Moreover, the expressions provided here can be implemented in any platform.
机译:本文介绍了一种在全极化合成孔径雷达(PolSAR)图像处理和分析背景下同时进行小矩阵同时求逆和行列式计算的快速算法。提出的快速算法基于伴随矩阵的计算和输入矩阵的对称性。该算法在通用图形处理单元(GPGPU)中实现,并与基于Cholesky分解的常规方法进行了比较。与常规的Cholesky分解相比,通过模拟观察和来自实际PolSAR传感器的数据进行的评估显示,加速因子约为2。此外,此处提供的表达式可以在任何平台上实现。

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