We study the distribution of the major index with sign on some parabolic quotients of the symmetric group, extending and generalizing simultaneously results of Gessel-Simion and Adin-Gessel-Roichman, and on labellings of some special trees that we call rakes. We further consider and compute the distribution of the flag-major index on some parabolic quotients of wreath products and other related groups. All these distributions turn out to have very simple factorization formulas
AbstractIn 1997 Clarke et al. studied a q-analogue of Eulerʼs difference table for n! using a key bi...
In this paper, we present a number of results surrounding Caselli's conjecture on the equidistributi...
AbstractA new extension of the major index, defined in terms of Coxeter elements, is introduced. For...
We study the distribution of the major index with sign on some parabolic quotients of the symmetric ...
AbstractWe study the distribution of the major index with sign on some parabolic quotients of the sy...
The generating functions of the major index and of the flag-major index, with each of the one-dimens...
We undertake a study of bijections which are used to enumerate sets of permutations and labeled fore...
AbstractThe generating functions of the major index and of the flag-major index, with each of the on...
AbstractWe introduce a natural extension of Adin, Brenti, and Roichman’s major-index statistic nmaj ...
International audienceIn 1997 Clarke et al. studied a $q$-analogue of Euler's difference table for $...
We introduce and study three new statistics on the even-signed permutation group D_n. We show that t...
[[abstract]]We present a simple transformation for the inversion number and major index statistics o...
Motivated by the study of the invariant theory of some finite groups, we introduce and study the not...
Given a classical Weyl group W, that is, a Weyl group of type A, B or D, one can associate with it ...
Abstract. In a recent paper, Stasinski and Voll introduced a length-like statistic on hyperoctahedra...
AbstractIn 1997 Clarke et al. studied a q-analogue of Eulerʼs difference table for n! using a key bi...
In this paper, we present a number of results surrounding Caselli's conjecture on the equidistributi...
AbstractA new extension of the major index, defined in terms of Coxeter elements, is introduced. For...
We study the distribution of the major index with sign on some parabolic quotients of the symmetric ...
AbstractWe study the distribution of the major index with sign on some parabolic quotients of the sy...
The generating functions of the major index and of the flag-major index, with each of the one-dimens...
We undertake a study of bijections which are used to enumerate sets of permutations and labeled fore...
AbstractThe generating functions of the major index and of the flag-major index, with each of the on...
AbstractWe introduce a natural extension of Adin, Brenti, and Roichman’s major-index statistic nmaj ...
International audienceIn 1997 Clarke et al. studied a $q$-analogue of Euler's difference table for $...
We introduce and study three new statistics on the even-signed permutation group D_n. We show that t...
[[abstract]]We present a simple transformation for the inversion number and major index statistics o...
Motivated by the study of the invariant theory of some finite groups, we introduce and study the not...
Given a classical Weyl group W, that is, a Weyl group of type A, B or D, one can associate with it ...
Abstract. In a recent paper, Stasinski and Voll introduced a length-like statistic on hyperoctahedra...
AbstractIn 1997 Clarke et al. studied a q-analogue of Eulerʼs difference table for n! using a key bi...
In this paper, we present a number of results surrounding Caselli's conjecture on the equidistributi...
AbstractA new extension of the major index, defined in terms of Coxeter elements, is introduced. For...