activity
20072023
most citedThe discrete logarithmic Minkowski problem

6 citations · 8 across the 8 of their papers we have counts for

collaborators

9 papers

math.CO2023

Higher Lie characters and root enumeration in classical Weyl groups

Ron M. Adin, Pál Hegedüs, Yuval Roichman

We prove that, for any integer , the -th root enumerator in the classical Weyl group of type is a proper character. The proof uses higher Lie characters of type .

math.RT2021

Gelfand pairs for affine Weyl groups

P. Hegedüs

This paper is motivated by several combinatorial actions of the affine Weyl group of type . Addressing a question of David Vogan, it was shown in an earlier paper that these p…

math.RT2021

Some Properties of Generalized Foulkes Module

Pál Hegedüs, Sai Praveen Madireddi

Describing the decomposition of Foulkes module into irreducible Specht modules is an open problem for . In this article we provide a new approach for the Generaliz…

math.GR2017

Finite groups with large Noether number are almost cyclic

Pál Hegedűs, Attila Maróti, László Pyber

Noether, Fleischmann and Fogarty proved that if the characteristic of the underlying field does not divide the order of a finite group , then the polynomial invariants of…

math.MG2014

The cone volume measure of antipodal points

Karoly J. Böröczky, Pal Hegedus

The optimal condition of the cone volume measure of a pair of antopodal points is proved and analyzed.

math.MG2014★ 6 cited

The discrete logarithmic Minkowski problem

Karoly J. Boroczky, Pal Hegedus, Guangxian Zhu

Existence of solution of the logarithmic Minkowski problem is proved for the case where the discrete measures on the unit sphere satisfy the subspace concentration condition with r…