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Restricted update sequential matrix diagonalisation for parahermitian matrices

机译:准herhermitian矩阵的受限更新顺序矩阵对角化

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A number of algorithms capable of iteratively calculating a polynomial matrix eigenvalue decomposition (PEVD) have been introduced. The PEVD is an extension of the ordinary EVD to polynomial matrices and will diagonalise a parahermitian matrix using paraunitary operations. This paper introduces a novel restricted update approach for the sequential matrix diagonalisation (SMD) PEVD algorithm, which can be implemented with minimal impact on algorithm accuracy and convergence. We demonstrate that by using the proposed restricted update SMD (RU-SMD) algorithm instead of SMD, PEVD complexity and execution time can be significantly reduced. This reduction impacts on a number of broadband multichannel problems.
机译:已经介绍了许多能够迭代计算多项式矩阵特征值分解(PEVD)的算法。 PEVD是普通EVD对多项式矩阵的扩展,将使用超unit运算对角化一个准Hermitian矩阵。本文介绍了一种用于顺序矩阵对角化(SMD)PEVD算法的新颖的受限更新方法,该方法可以在对算法准确性和收敛性产生最小影响的情况下实施。我们证明,通过使用建议的受限更新SMD(RU-SMD)算法代替SMD,可以显着降低PEVD的复杂度和执行时间。这种减少会影响许多宽带多通道问题。

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