MMN-1662
Shifted Euler-Seidel matrices
Ayhan Dil; Mirac Cetin Firengiz;Abstract
In this study defining Shifted Euler-Seidel matrices we generalized the
Euler-Seidel matrices method. Owing to this generalization one can
investigate any sequences $\left( s_{n}\right) $\ which have two term linear
recurrences as $s_{m+n}=\alpha s_{m+n-1}+\beta s_{n-1}$ ($\alpha$ and $\beta$
are real parameters and $n,m\in\mathbb{Z}^{+}$). By way of illustration, we
give some examples related to Fibonacci $p$-numbers.
Vol. 18 (2017), No. 1, pp. 173-188