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On the usual Fibonacci and generalized order-k Pell numbers

机译:关于通常的斐波那契数和广义阶k佩尔数

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摘要

In this. paper, we give some relations involving the usual Fibonacci and generalized order-k Pell numbers. These relations show that the generalized order-k Pell numbers can be expressed as the summation of the usual Fibonacci numbers. We find families of Hessenberg matrices such that the permanents of these matrices are the usual Fibonacci numbers, F2i-1, and their sums. Also extending these matrix representations, we find families of super-diagonal matrices such that the permanents of these matrices are the generalized order-k Pell numbers and their sums.
机译:在此。在论文中,我们给出了一些涉及通常的斐波那契数和广义阶数-k Pell数的关系。这些关系表明,广义的k阶Pell数可以表示为通常的斐波那契数的总和。我们找到黑森伯格矩阵的族,这样这些矩阵的永久性就是通常的斐波那契数,F2i-1及其和。同样扩展了这些矩阵表示,我们发现了超对角矩阵族,使得这些矩阵的永久物是广义的阶k佩尔数及其和。

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