activity
19952024
most citedBoundary Conditions in Rational Conformal Field Theories

215 citations · 837 across the 23 of their papers we have counts for

collaborators

23 papers

math.CO2024

Ehrhart polynomials of partial permutohedra

Roger E. Behrend

For positive integers and , the partial permutohedron is a certain integral polytope in , which can be defined as the convex hull of the vec…

math.CO2023★ 1 cited

Diagonally symmetric alternating sign matrices

Roger E. Behrend, Ilse Fischer, Christoph Koutschan

The enumeration of diagonally symmetric alternating sign matrices (DSASMs) is studied, and a Pfaffian formula is obtained for the number of DSASMs of any fixed size, where the entr…

math.CO2022★ 1 cited

Partial permutohedra

Roger E. Behrend, Federico Castillo, Anastasia Chavez +4

Partial permutohedra are lattice polytopes which were recently introduced and studied by Heuer and Striker. For positive integers and , the partial permutohedron $\mathcal{P…

math.CO2018★ 14 cited

Factorization theorems for classical group characters, with applications to alternating sign matrices and plane partitions

Arvind Ayyer, Roger E. Behrend

We show that, for a certain class of partitions and an even number of variables of which half are reciprocals of the other half, Schur polynomials can be factorized into products o…

math.CO2016★ 15 cited

Extreme diagonally and antidiagonally symmetric alternating sign matrices of odd order

Arvind Ayyer, Roger E. Behrend, Ilse Fischer

For each , we count diagonally and antidiagonally symmetric alternating sign matrices (DASASMs) of fixed odd order with a maximal number of 's along the diagon…

math.CO2015★ 28 cited

Diagonally and antidiagonally symmetric alternating sign matrices of odd order

Roger E. Behrend, Ilse Fischer, Matjaž Konvalinka

We study the enumeration of diagonally and antidiagonally symmetric alternating sign matrices (DASASMs) of fixed odd order by introducing a case of the six-vertex model whose confi…