Add to ORKGIn this overview paper a direct approach to q Chebyshev polynomials and their elementary properties is given. Special emphasis is placed on analogies with the classical case. There are also some connections with q tangent and q Genocchi numbers
We discuss new concept of the q-extension of Genocchi numbers and give some relations between q-Geno...
Abstract The main purpose of this paper is by using the definitions and properties of Chebyshev poly...
AbstractWe consider a generalization of the Chebyshev polynomials of the second kind. These polynomi...
In this overview paper a direct approach to q Chebyshev polynomials and their elementary properties ...
It is shown that some q analogues of the Fibonacci and Lucas polynomials lead to q analogues of th...
Chebyshev polynomials crop up in virtually every area of numerical analysis, and they hold particula...
In this article, we discuss the Chebyshev Polynomial and its characteristics. The second order diffe...
In this article, we discuss the Chebyshev Polynomial and its characteristics. The second order diffe...
In this paper, we introduce (p, q)-Chebyshev polynomials of the first and second kind that reduces t...
Abstract. In this paper, new q-analogs of Genocchi numbers and poly-nomials are defined. Some import...
AbstractIn this paper we continue the study of the q-classical (discrete) polynomials (in the Hahn's...
This overview article gives an elementary approach to continuous q Hermite polynomials. We stress th...
The Chebyshev polynomials are orthogonal polynomials used in many disparate areas of pure and applie...
The Chebyshev polynomials are orthogonal polynomials used in many disparate areas of pure and applie...
In this paper, we get the generating functions of the q-Chebyshev polynomials using eta(z) operator,...
We discuss new concept of the q-extension of Genocchi numbers and give some relations between q-Geno...
Abstract The main purpose of this paper is by using the definitions and properties of Chebyshev poly...
AbstractWe consider a generalization of the Chebyshev polynomials of the second kind. These polynomi...
In this overview paper a direct approach to q Chebyshev polynomials and their elementary properties ...
It is shown that some q analogues of the Fibonacci and Lucas polynomials lead to q analogues of th...
Chebyshev polynomials crop up in virtually every area of numerical analysis, and they hold particula...
In this article, we discuss the Chebyshev Polynomial and its characteristics. The second order diffe...
In this article, we discuss the Chebyshev Polynomial and its characteristics. The second order diffe...
In this paper, we introduce (p, q)-Chebyshev polynomials of the first and second kind that reduces t...
Abstract. In this paper, new q-analogs of Genocchi numbers and poly-nomials are defined. Some import...
AbstractIn this paper we continue the study of the q-classical (discrete) polynomials (in the Hahn's...
This overview article gives an elementary approach to continuous q Hermite polynomials. We stress th...
The Chebyshev polynomials are orthogonal polynomials used in many disparate areas of pure and applie...
The Chebyshev polynomials are orthogonal polynomials used in many disparate areas of pure and applie...
In this paper, we get the generating functions of the q-Chebyshev polynomials using eta(z) operator,...
We discuss new concept of the q-extension of Genocchi numbers and give some relations between q-Geno...
Abstract The main purpose of this paper is by using the definitions and properties of Chebyshev poly...
AbstractWe consider a generalization of the Chebyshev polynomials of the second kind. These polynomi...