In this paper, we consider the Leonardo numbers which is defined by Catarino and Borges.
Using Binet's formula of this sequence, we obtain new identities of the Leonardo numbers …

On the Properties of k-Fibonacci Numbers 1 Introduction Page 1 Int. J. Contemp. Math.
Sciences, Vol. 5, 2010, no. 22, 1097 - 1105 On the Properties of k-Fibonacci Numbers Cennet …

In this article, we study the bivariate Fibonacci and Lucas p–polynomials (p⩾ 0 is integer)
from which, specifying x, y and p, bivariate Fibonacci and Lucas polynomials, bivariate Pell …

In this paper, we introduce a new generalization of Leonardo numbers, which are socalled
Leonardo p-numbers. We investigate some basic properties of these numbers. We also …

This paper ensures an extensive survey of the generalization of the various hybrid numbers
and hybrid polynomials especially as part of its enhancing importance in the disciplines of …

Many properties of special polynomials, such as recurrence relations, sum formulas, and
symmetric properties have been studied in the literature with the help of generating functions …

In this paper, by applying finite operator to the Horadam sequence, we define the Horadam
finite operator sequences. We not only give some special cases of this new sequences but …

Many properties of special polynomials, such as recurrence relations, sum formulas, and
symmetric properties, have been studied in the literature with the help of generating …

In Hatir and Noiri [Hatir E, Noiri T. Decompositions of continuity and complete continuity.
Acta Math Hungary 113 (4); 2006: 281–287], δ–β-continuity has given to obtain a …

In this paper, we define a new generalization of the Fibonacci and Lucas p− numbers.
Further, we build up the tree diagrams for generalized Fibonacci and Lucas p− sequence …