AbstractUsing the q-difference operator we give q-analogues of the Gandhi polynomials of the first and second kinds, which are extensions of the Genocchi and median Genocchi numbers, respectively. We provide two combinatorial interpretations of these polynomials in terms of generating functions for Genocchi permutations by some appropriate statistics, one of them being essentially the Denert statistic. We also derive the continued fraction expansions for their ordinary generating functions
We introduce a new family of special functions, namely q-Charlier multiple orthogonal polynomials. T...
We investigate the properties of the Genocchi functions and the Genocchi polynomials. We obtain the ...
AbstractUsing the q-difference operator we give q-analogues of the Gandhi polynomials of the first a...
AbstractIt has been shown recently that the normalized median Genocchi numbers are equal to the Eule...
Abstract. In this paper, new q-analogs of Genocchi numbers and poly-nomials are defined. Some import...
AbstractWe study the sequence of polynomials Bn(x, y) defined through the recurrence B1(x, y) = 1, B...
The main purpose of this paper is to study on generating functions of the q-Genocchi numbers and pol...
This work is set in the context of enumerative combinatorics and constructs several statistic-preser...
Cette thèse a pour contexte la combinatoire énumérative et décrit la construction de plusieurs bijec...
In the study of functions, it is often useful to derive a more generalized form of a given function ...
In the study of functions, it is often useful to derive a more generalized form of a given function ...
The main purpose of this paper is to study on generating functions of the q-Genocchi numbers and pol...
AbstractA new q-analog of Genocchi numbers is introduced through a q-analog of Seidel’s triangle ass...
We introduce a new family of special functions, namely q-Charlier multiple orthogonal polynomials. T...
In the present paper, we introduce a new kind of Bernoulli, Euler and Genocchi polynomials based on ...
We introduce a new family of special functions, namely q-Charlier multiple orthogonal polynomials. T...
We investigate the properties of the Genocchi functions and the Genocchi polynomials. We obtain the ...
AbstractUsing the q-difference operator we give q-analogues of the Gandhi polynomials of the first a...
AbstractIt has been shown recently that the normalized median Genocchi numbers are equal to the Eule...
Abstract. In this paper, new q-analogs of Genocchi numbers and poly-nomials are defined. Some import...
AbstractWe study the sequence of polynomials Bn(x, y) defined through the recurrence B1(x, y) = 1, B...
The main purpose of this paper is to study on generating functions of the q-Genocchi numbers and pol...
This work is set in the context of enumerative combinatorics and constructs several statistic-preser...
Cette thèse a pour contexte la combinatoire énumérative et décrit la construction de plusieurs bijec...
In the study of functions, it is often useful to derive a more generalized form of a given function ...
In the study of functions, it is often useful to derive a more generalized form of a given function ...
The main purpose of this paper is to study on generating functions of the q-Genocchi numbers and pol...
AbstractA new q-analog of Genocchi numbers is introduced through a q-analog of Seidel’s triangle ass...
We introduce a new family of special functions, namely q-Charlier multiple orthogonal polynomials. T...
In the present paper, we introduce a new kind of Bernoulli, Euler and Genocchi polynomials based on ...
We introduce a new family of special functions, namely q-Charlier multiple orthogonal polynomials. T...
We investigate the properties of the Genocchi functions and the Genocchi polynomials. We obtain the ...
AbstractUsing the q-difference operator we give q-analogues of the Gandhi polynomials of the first a...