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
AbstractThe aim of this paper is to give an effective version of the Strong Artin Approximation Theo...
AbstractThere are uncountably many continued fractions of formal power series with bounded sequence ...
RésuméEn transposant en analyse harmonique un algorithme utilisé pour d'autres raisons en théorie de...
AbstractWe give a common polynomial extension of the Euler numbers, Genocchi numbers, Eulerian polyn...
AbstractWe study the sequence of polynomials Bn(x, y) defined through the recurrence B1(x, y) = 1, B...
This thesis contains three parts. The first one is devoted to the study of the set of periodic point...
This thesis contains three parts. The first one is devoted to the study of the set of periodic point...
AbstractLet q be an integer ≥2 and Ω a suitable subset of {0,…,q − 1}2; C(q; Ω) denotes the set of n...
AbstractThe purpose of this paper is to give a proof of Kummer type congruence for the q-Bernoulli n...
Let p be a prime number, Zp the ring of the p-adic integers, Qp the field of the p-adic numbers and ...
RésuméNous donnons des exemples de familles de courbes de genre 2 et 3 définies surQ, qui admettent ...
We offer a different proof of E. Ambrosi's reduction of the Tate conjecture in codimension $1$ from ...
AbstractRecently, Zeng has given a combinatorial interpretation of the moments ofq-Laguerre andq-Cha...
AbstractUsing geometric tools introduced by P. Cohen, H. Shiga, J. Wolfart and G. Wüstholz, we show ...
RésuméThe article uses a generalization of the structure of sequences appearing on the continued fra...
AbstractThe aim of this paper is to give an effective version of the Strong Artin Approximation Theo...
AbstractThere are uncountably many continued fractions of formal power series with bounded sequence ...
RésuméEn transposant en analyse harmonique un algorithme utilisé pour d'autres raisons en théorie de...
AbstractWe give a common polynomial extension of the Euler numbers, Genocchi numbers, Eulerian polyn...
AbstractWe study the sequence of polynomials Bn(x, y) defined through the recurrence B1(x, y) = 1, B...
This thesis contains three parts. The first one is devoted to the study of the set of periodic point...
This thesis contains three parts. The first one is devoted to the study of the set of periodic point...
AbstractLet q be an integer ≥2 and Ω a suitable subset of {0,…,q − 1}2; C(q; Ω) denotes the set of n...
AbstractThe purpose of this paper is to give a proof of Kummer type congruence for the q-Bernoulli n...
Let p be a prime number, Zp the ring of the p-adic integers, Qp the field of the p-adic numbers and ...
RésuméNous donnons des exemples de familles de courbes de genre 2 et 3 définies surQ, qui admettent ...
We offer a different proof of E. Ambrosi's reduction of the Tate conjecture in codimension $1$ from ...
AbstractRecently, Zeng has given a combinatorial interpretation of the moments ofq-Laguerre andq-Cha...
AbstractUsing geometric tools introduced by P. Cohen, H. Shiga, J. Wolfart and G. Wüstholz, we show ...
RésuméThe article uses a generalization of the structure of sequences appearing on the continued fra...
AbstractThe aim of this paper is to give an effective version of the Strong Artin Approximation Theo...
AbstractThere are uncountably many continued fractions of formal power series with bounded sequence ...
RésuméEn transposant en analyse harmonique un algorithme utilisé pour d'autres raisons en théorie de...