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On a two-term recurrence for the determinant of a general matrix

机译:关于通用矩阵的行列式的两项递归

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Recently, a two-term recurrence for computing the determinant of a tridiagonal matrix has been found by El-Mikkawy [M. El-Mikkawy, A note on a three-term recurrence for a tridiagonal matrix, Appl. Math. Comput. 139 (2003) 503-511]. Then, the result has been extended to a block-tridiagonal matrix by Salkuyeh [D.K. Salkuyeh, Comments on "A note on a three-term recurrence for a tridiagonal matrix", Appl. Math. Comput. 176 (2006) 442-444]. In this note, we show that the relation can be obtained for a general matrix and that as a by-product we obtain a generalization of the DETGTRI algorithm [M. El-Mikkawy, A fast algorithm for evaluating nth order tri-diagonal determinants, J. Comput. Appl. Math. 166 (2004) 581-584]. (c) 2006 Elsevier Inc. All rights reserved.
机译:最近,El-Mikkawy [M. El-Mikkawy,关于三对角矩阵的三项递归的注释,Appl。数学。计算139(2003)503-511]。然后,结果已由Salkuyeh扩展到块三对角矩阵。 Salkuyeh,评论“关于三对角矩阵的三项递归注释”,Appl。数学。计算176(2006)442-444]。在本说明中,我们表明可以为通用矩阵获得该关系,并且作为副产品,我们可以获得DETGTRI算法的概论[M. El-Mikkawy,一种评估n阶三对角行列式的快速算法,J。Comput。应用数学。 166(2004)581-584]。 (c)2006 Elsevier Inc.保留所有权利。

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