activity
20162026
most citedProof of a conjecture of Klopsch-Voll on Weyl groups of type

11 citations · 11 across the 2 of their papers we have counts for

collaborators
Showing math.COShow all

6 papers · 1 filter

math.CO2026

A Bruhat order for Latin squares and alternating sign hypermatrices

Angela Carnevale, Cian O'Brien

The Bruhat order on permutation matrices extends to alternating sign matrices via corner-sum matrices, where the order is given by entrywise domination. A classical result of Lasco…

math.CO2024

Coloured shuffle compatibility, Hadamard products, and ask zeta functions

Angela Carnevale, Vassilis Dionyssis Moustakas, Tobias Rossmann

We devise an explicit method for computing combinatorial formulae for Hadamard products of certain rational generating functions. The latter arise naturally when studying so-called…

math.CO2021

On Denert's statistic

Angela Carnevale, Elena Tielker

We show that the numerators of genus zeta function associated with local hereditary orders studied by Denert can be described in terms of the joint distribution of Euler-Mahonian s…

math.CO2017

Odd length in Weyl groups

Francesco Brenti, Angela Carnevale

We define a new statistic on any Weyl group which we call the odd length and which reduces, for Weyl groups of types , , and , the the statistics by the same name that hav…

math.CO201711 cited

Proof of a conjecture of Klopsch-Voll on Weyl groups of type

Francesco Brenti, Angela Carnevale

We prove a conjecture of Klopsch-Voll on the signed generating function of a new statistic on the quotients of the symmetric groups. As a consequence of our results we also prove a…

math.CO2016

Odd length for even hyperoctahedral groups and signed generating functions

Francesco Brenti, Angela Carnevale

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 and…