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Bidiagonal decomposition of rectangular totally positive Said-Ball-Vandermonde matrices: Error analysis, perturbation theory and applications

机译:矩形全正赛德-巴尔-范德蒙德矩阵的对角分解:误差分析,扰动理论和应用

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摘要

An algorithm for computing the bidiagonal decomposition of Said-Ball-Vandermonde matrices in the rectangular case is presented, which allows one to use known algorithms for totally positive matrices represented by their bidiagonal decomposition. The algorithm is fast and possesses high relative accuracy. The error analysis of the algorithm is also addressed, along with the perturbation theory for the bidiagonal factorization of totally positive Said-Ball-Vandermonde matrices. Some numerical experiments showing the good behavior of the algorithm are included. (C) 2016 Elsevier Inc. All rights reserved.
机译:提出了一种在矩形情况下计算Said-Ball-Vandermonde矩阵的对角分解的算法,该算法允许人们使用已知算法对它们的对角分解表示的完全正矩阵。该算法速度快,相对精度高。还讨论了该算法的误差分析,以及用于完全正的Said-Ball-Vandermonde矩阵的对角分解的微扰理论。包括一些数值实验,表明该算法的良好行为。 (C)2016 Elsevier Inc.保留所有权利。

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