AbstractIn a recent paper which appeared in this journal, Cheon [1] rederived several known properties and relationships involving the classical Bernoulli and Euler polynomials. The object of the present sequel to Cheon's work [1] is to show (among other things) that the main relationship (proven in [1]) can easily be put in a much more general setting. Some analogous relationships between the Bernoulli and Euler polynomials are also considered
AbstractThe current article focus on the ordinary Bernoulli, Euler and Genocchi numbers and polynomi...
In this paper, we derive new recurrence relations for the following families of polynomials: nörlund...
The Bernoulli polynomials Bk restricted to [0,1) and extended by periodicity have nth sine and cosin...
AbstractIn a recent paper which appeared in this journal, Cheon [1] rederived several known properti...
In this paper, concepts of the generalized Bernoulli and Euler numbers and polynomials are introduce...
AbstractRecently, Srivastava and Pintér [1] investigated several interesting properties and relation...
Abstract. In this paper, we introduce the so-called λ−Stirling numbers of the second kind and resear...
AbstractIn this paper, we obtain a simple property of the Bernoulli polynomials Bn(x) and the Euler ...
In the present paper, we introduce a new kind of Bernoulli, Euler and Genocchi polynomials based on ...
In this paper, the concepts of Euler numbers and Euler polynomials are generalized, and some basic p...
The concepts of Euler numbers and Euler polynomials are generalized and some basic properties are in...
AbstractUsing the finite difference calculus and differentiation, we obtain several new identities f...
In this note we will present how Euler\u27s investigations on various different subjects lead to cer...
The central binomial series at negative integers are expressed as a linear combination of values of ...
Recently, Kim et al have introduced an useful method to get interesting identities related to Bernou...
AbstractThe current article focus on the ordinary Bernoulli, Euler and Genocchi numbers and polynomi...
In this paper, we derive new recurrence relations for the following families of polynomials: nörlund...
The Bernoulli polynomials Bk restricted to [0,1) and extended by periodicity have nth sine and cosin...
AbstractIn a recent paper which appeared in this journal, Cheon [1] rederived several known properti...
In this paper, concepts of the generalized Bernoulli and Euler numbers and polynomials are introduce...
AbstractRecently, Srivastava and Pintér [1] investigated several interesting properties and relation...
Abstract. In this paper, we introduce the so-called λ−Stirling numbers of the second kind and resear...
AbstractIn this paper, we obtain a simple property of the Bernoulli polynomials Bn(x) and the Euler ...
In the present paper, we introduce a new kind of Bernoulli, Euler and Genocchi polynomials based on ...
In this paper, the concepts of Euler numbers and Euler polynomials are generalized, and some basic p...
The concepts of Euler numbers and Euler polynomials are generalized and some basic properties are in...
AbstractUsing the finite difference calculus and differentiation, we obtain several new identities f...
In this note we will present how Euler\u27s investigations on various different subjects lead to cer...
The central binomial series at negative integers are expressed as a linear combination of values of ...
Recently, Kim et al have introduced an useful method to get interesting identities related to Bernou...
AbstractThe current article focus on the ordinary Bernoulli, Euler and Genocchi numbers and polynomi...
In this paper, we derive new recurrence relations for the following families of polynomials: nörlund...
The Bernoulli polynomials Bk restricted to [0,1) and extended by periodicity have nth sine and cosin...