A new family of symmetric and generating functions of binary products of (p,q)-numbers at consecutive and nonconsecutive terms
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DOI: 10.2298/fil2505631s
Abstract: In this study, by making use of the symmetrizing operator ?k+1a1a2 we introduce a new theorem. By using this theorem we give a new class of generating functions of the products of (p, q)-Fibonacci numbers,… read more here.
Keywords: consecutive nonconsecutive; lucas numbers; products numbers; generating functions ... See more keywords