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Robust fitting of multilinear models with application to blind multiuser receivers: iterative weighted median filtering approach

机译:具有应用于盲多用户接收机的多线型模型的强大拟合:迭代加权中值滤波方法

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摘要

PARAllel FACtor (PARAFAC) analysis is an extension of low-rank matrix decomposition to higher-way arrays. It decomposes a given array in a sum of multilinear terms. PARAFAC analysis generalizes and unifies common array processing models, like joint diagonalization and ESPRIT. The prevailing fitting algorithm in all these applications is based on alternating least squares (ALS) optimization, which is matched to Gaussian noise. In many cases, however, measurement errors are far from being Gaussian. An iterative algorithm for least absolute error (robust) fitting of general multilinear models based on linear programming (LP) has been recently developed. However, the computational complexity of this method remains high. In this paper, we develop a new iterative algorithm for robust fitting of multilinear models based on iterative weighted median filtering (WMF), which is appealing from a simplicity viewpoint. Performance of the proposed method is illustrated with application to the blind multiuser separation-detection problem, and compared to the performance of trilinear alternating least squares (TALS), trilinear alternating least absolute error based on linear programming (TALAE-LP), and the pertinent Cramer-Rao bounds (CRBs) in Laplacian, Cauchy, and Gaussian noise environments.
机译:平行因子(PARAFAC)分析是低级矩阵分解对更高级阵列的扩展。它以多线性术语的总和分解给定阵列。 PARAFAC分析概括并统一了共同的阵列处理模型,如联合对角化和ESPRIT。所有这些应用中的主要拟合算法基于交替的最小二乘(ALS)优化,其与高斯噪声匹配。然而,在许多情况下,测量误差远远无高斯。最近开发了一种基于线性编程(LP)的一般多线性模型的最低绝对误差(鲁棒)拟合的迭代算法。然而,该方法的计算复杂性仍然很高。在本文中,我们开发了一种新的迭代算法,其基于迭代加权中值滤波(WMF)的多线性模型的鲁棒拟合算法,其从简单的观点吸引。所提出的方法的性能被应用于盲多用户分离检测问题,并与三线性交流最小二乘(TALS)的性能进行比较,基于线性编程(TALAE-LP)和相关的三根交替最小值误差。拉普拉斯,Cauchy和高斯噪声环境中的Cramer-Rao边界(CRB)。

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