Bernoulli numbers and Bernoulli polynomials have been studied by many researchers recently, as they are widely used in mathematics, engineering and other disciplines. Hyperbolic functions are frequently observed in the mathematics and other disciplines. In recent years, studies on hyperbolic functions have gained more importance and the relationships between hyperbolic functions and different disciplines have been examined by several researchers. In this study, we inverstigate special Bernoulli polynomials in order to find the relationships between hyperbolic Fibonacci functions and the Bernoulli polynomials. In addition, we obtain the symmetrical Fibonacci sine and the symmetrical Fibonacci cosine functions for special Bernoulli polynomial...
In this paper, concepts of the generalized Bernoulli and Euler numbers and polynomials are introduce...
We study matrices which transform the sequence of Fibonacci or Lucas polynomials with even index to ...
The goal of this study is to develop some new connection formulae between two generalized classes of...
In recent years, many researchers have studied hyperbolic Fibonacci functions and some special polyn...
Properties of two Fibonacci-type polynomials are considered here. One is based on an extension of th...
This paper presents new results of Bernoulli polynomials. New derivative expressions of some celebra...
The Bernoulli polynomials Bk restricted to [0,1) and extended by periodicity have nth sine and cosin...
AbstractHurwitz found the Fourier expansion of the Bernoulli polynomials over a century ago. In gene...
Hurwitz found the Fourier expansion of the Bernoulli polynomials over a century ago. In general, Fou...
AbstractThe current article focus on the ordinary Bernoulli, Euler and Genocchi numbers and polynomi...
The main purpose of this paper is to give explicit relations and identities for the parametric type ...
In this paper, we study some special polynomials which are related to Euler and Bernoulli polynomial...
WOS: 000464935600002In this article, we define the Euler-Fibonacci numbers, polynomials and their ex...
The Fibonacci sequence and Fibonacci polynomials are famous for possessing wonderful and amazing pro...
Abstract In this article, we define the Euler–Fibonacci numbers, polynomials and their exponential g...
In this paper, concepts of the generalized Bernoulli and Euler numbers and polynomials are introduce...
We study matrices which transform the sequence of Fibonacci or Lucas polynomials with even index to ...
The goal of this study is to develop some new connection formulae between two generalized classes of...
In recent years, many researchers have studied hyperbolic Fibonacci functions and some special polyn...
Properties of two Fibonacci-type polynomials are considered here. One is based on an extension of th...
This paper presents new results of Bernoulli polynomials. New derivative expressions of some celebra...
The Bernoulli polynomials Bk restricted to [0,1) and extended by periodicity have nth sine and cosin...
AbstractHurwitz found the Fourier expansion of the Bernoulli polynomials over a century ago. In gene...
Hurwitz found the Fourier expansion of the Bernoulli polynomials over a century ago. In general, Fou...
AbstractThe current article focus on the ordinary Bernoulli, Euler and Genocchi numbers and polynomi...
The main purpose of this paper is to give explicit relations and identities for the parametric type ...
In this paper, we study some special polynomials which are related to Euler and Bernoulli polynomial...
WOS: 000464935600002In this article, we define the Euler-Fibonacci numbers, polynomials and their ex...
The Fibonacci sequence and Fibonacci polynomials are famous for possessing wonderful and amazing pro...
Abstract In this article, we define the Euler–Fibonacci numbers, polynomials and their exponential g...
In this paper, concepts of the generalized Bernoulli and Euler numbers and polynomials are introduce...
We study matrices which transform the sequence of Fibonacci or Lucas polynomials with even index to ...
The goal of this study is to develop some new connection formulae between two generalized classes of...