Abstract. In [8] Dumont and Randrianarivony have given several combinatorial interpretations for the coefficients of the Euler-Seidel matrix associated to n!. In this paper we consider a q-analogue of their results, which leads to the discovery of a new mahonian statistic “maf ” on the symmetric group. We then give new proofs and generalizations of some results of Gessel and Reutenauer [12] and Wachs [17]
AbstractAn analogue of the exponential generating function for derangement numbers in the symmetric ...
AbstractNatural q analogues of classical statistics on the symmetric groups Sn are introduced; param...
AbstractA classical result of Euler states that the tangent numbers are an alternating sum of Euleri...
AbstractIn [R. Clarke, G.N. Han, J. Zeng, A combinatorial interpretation of the Seidel generation of...
New enumerating functions for the Euler numbers are considered. Several of the relevant generating f...
AbstractNew enumerating functions for the Euler numbers are considered. Several of the relevant gene...
We define an analogue of signed Eulerian numbers fn;k for involutions of the symmetric group and de...
AbstractWe introduce a family of quasisymmetric functions called Eulerian quasisymmetric functions, ...
International audienceIn 1997 Clarke et al. studied a $q$-analogue of Euler's difference table for $...
AbstractIn 1997 Clarke et al. studied a q-analogue of Eulerʼs difference table for n! using a key bi...
AbstractRecently, Guo and Zeng discovered two families of polynomials featuring in a q-analogue of F...
We de ne an analog of signed Eulerian numbers fn;k for involutions of the symmetric group and derive...
15 pages, see also http://math.univ-lyon1.fr/~guoRecently, Guo and Zeng discovered two families of p...
In 2010 Chung-Graham-Knuth proved an interesting symmetric identity for the Eulerian numbers and ask...
We define or redefine new Mahonian permutation statistics, called mad, mak and env. Of these, env is...
AbstractAn analogue of the exponential generating function for derangement numbers in the symmetric ...
AbstractNatural q analogues of classical statistics on the symmetric groups Sn are introduced; param...
AbstractA classical result of Euler states that the tangent numbers are an alternating sum of Euleri...
AbstractIn [R. Clarke, G.N. Han, J. Zeng, A combinatorial interpretation of the Seidel generation of...
New enumerating functions for the Euler numbers are considered. Several of the relevant generating f...
AbstractNew enumerating functions for the Euler numbers are considered. Several of the relevant gene...
We define an analogue of signed Eulerian numbers fn;k for involutions of the symmetric group and de...
AbstractWe introduce a family of quasisymmetric functions called Eulerian quasisymmetric functions, ...
International audienceIn 1997 Clarke et al. studied a $q$-analogue of Euler's difference table for $...
AbstractIn 1997 Clarke et al. studied a q-analogue of Eulerʼs difference table for n! using a key bi...
AbstractRecently, Guo and Zeng discovered two families of polynomials featuring in a q-analogue of F...
We de ne an analog of signed Eulerian numbers fn;k for involutions of the symmetric group and derive...
15 pages, see also http://math.univ-lyon1.fr/~guoRecently, Guo and Zeng discovered two families of p...
In 2010 Chung-Graham-Knuth proved an interesting symmetric identity for the Eulerian numbers and ask...
We define or redefine new Mahonian permutation statistics, called mad, mak and env. Of these, env is...
AbstractAn analogue of the exponential generating function for derangement numbers in the symmetric ...
AbstractNatural q analogues of classical statistics on the symmetric groups Sn are introduced; param...
AbstractA classical result of Euler states that the tangent numbers are an alternating sum of Euleri...