Determinants of the RFMLR Circulant Matrices with Perrin, Padovan, Tribonacci, and the Generalized Lucas Numbers
Zhaolin Jiang, Nuo Shen, Juan Li
Journal of Applied Mathematics · 2014
doi:10.1155/2014/585438 (opens in a new tab)
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Abstract
The row first-minus-last right (RFMLR) circulant matrix and row last-minus-first left (RLMFL) circulant matrices are two special pattern matrices. By using the inverse factorization of polynomial, we give the exact formulae of determinants of the two pattern matrices involving Perrin, Padovan, Tribonacci, and the generalized Lucas sequences in terms of finite many terms of these sequences.
Abstract licence: CC BY
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