We define a new statistic on the even hyperoctahedral groups which is a natural analogue of the odd length statistic recently defined and studied on Coxeter groups of types A and B. We compute the signed (by length) generating function of this statistic over the whole group and over its maximal and some other quotients and show that it always factors nicely. We also present some conjectures
Abstract. In a recent paper, Stasinski and Voll introduced a length-like statistic on hyperoctahedra...
We introduce a new statistic on the hyperoctahedral groups (Coxeter groups of type B), and give a co...
MacMahon’s classic theorem states that the length and major index statistics are equidistributed on ...
We define a new statistic on the even hyperoctahedral groups which is a natural analogue of the odd...
We define a new statistic on the even hyperoctahedral groups which is a natural analogue of the odd...
We define a new statistic on the even hyperoctahedral groups which is a natural analogue of the odd...
We define a new statistic on the even hyperoctahedral groups which is a natural analogue of the odd...
We define a new statistic on the even hyperoctahedral groups which is a natural analogue of the odd...
Stasinski A, Voll C. A New Statistic on the Hyperoctahedral Groups. The Electronic Journal of Combin...
We introduce a new statistic on the hyperoctahedral groups (Coxeter groups of type B), and give a co...
We define for any crystallographic root system a new statistic on the corresponding Weyl group which...
We define for any crystallographic root system a new statistic on the corresponding Weyl group which...
We define for any crystallographic root system a new statistic on the corresponding Weyl group which...
We define for any crystallographic root system a new statistic on the corresponding Weyl group which...
McMahon’s result that states the length and major index statis-tics are equidistributed on the symme...
Abstract. In a recent paper, Stasinski and Voll introduced a length-like statistic on hyperoctahedra...
We introduce a new statistic on the hyperoctahedral groups (Coxeter groups of type B), and give a co...
MacMahon’s classic theorem states that the length and major index statistics are equidistributed on ...
We define a new statistic on the even hyperoctahedral groups which is a natural analogue of the odd...
We define a new statistic on the even hyperoctahedral groups which is a natural analogue of the odd...
We define a new statistic on the even hyperoctahedral groups which is a natural analogue of the odd...
We define a new statistic on the even hyperoctahedral groups which is a natural analogue of the odd...
We define a new statistic on the even hyperoctahedral groups which is a natural analogue of the odd...
Stasinski A, Voll C. A New Statistic on the Hyperoctahedral Groups. The Electronic Journal of Combin...
We introduce a new statistic on the hyperoctahedral groups (Coxeter groups of type B), and give a co...
We define for any crystallographic root system a new statistic on the corresponding Weyl group which...
We define for any crystallographic root system a new statistic on the corresponding Weyl group which...
We define for any crystallographic root system a new statistic on the corresponding Weyl group which...
We define for any crystallographic root system a new statistic on the corresponding Weyl group which...
McMahon’s result that states the length and major index statis-tics are equidistributed on the symme...
Abstract. In a recent paper, Stasinski and Voll introduced a length-like statistic on hyperoctahedra...
We introduce a new statistic on the hyperoctahedral groups (Coxeter groups of type B), and give a co...
MacMahon’s classic theorem states that the length and major index statistics are equidistributed on ...