activity
20182026
most citedGelfand -graphs for classical Weyl groups

2 citations · 5 across the 8 of their papers we have counts for

collaborators

8 papers

math.CO2026

Molecules of an affine FPF -graph and a labelled row-Beissinger reconstruction

Yifeng Zhang

Kazhdan--Lusztig -graphs encode the cell structure of Hecke algebras, while their bidirected connected components are called molecules. In finite type~, the Robinson--Schenst…

math.CO2026

Dual Weight and Monodromy of Dual Affine RS Correspondence

Yifeng Zhang

The dual affine Robinson--Schensted correspondence and the affine matrix-ball construction give two related parametrizations of extended affine permutations. From the stable-window…

math.CO2026

Recursive structures of molecules and cells in Gelfand -graphs

Zhiqiang Dai, Yifeng Zhang

-graphs, representing the multiplication action of the standard basis on the canonical basis in the Iwahori-Hecke algebra are introduced by Kazhdan and Lusztig. Marberg defined…

math.CO2022

Insertion algorithms for Gelfand -graphs

Eric Marberg, Yifeng Zhang

The two tableaux assigned by the Robinson--Schensted correspondence are equal if and only if the input permutation is an involution, so the RS algorithm restricts to a bijection be…

math.RT2022★ 1 cited

Perfect models for finite Coxeter groups

Eric Marberg, Yifeng Zhang

A model for a finite group is a set of linear characters of subgroups that can be induced to obtain every irreducible character exactly once. A perfect model for a finite Coxeter g…

math.RT2020★ 2 cited

Gelfand -graphs for classical Weyl groups

Eric Marberg, Yifeng Zhang

A Gelfand model for an algebra is a module given by a direct sum of irreducible submodules, with every isomorphism class of irreducible modules represented exactly once. We introdu…

math.CO2019★ 1 cited

Quasiparabolic sets and Stanley symmetric functions for affine fixed-point-free involutions

Yifeng Zhang

We introduce and study affine analogues of the fixed-point-free (FPF) involution Stanley symmetric functions of Hamaker, Marberg, and Pawlowski. Our methods use the theory of quasi…

math.CO2018★ 1 cited

Affine transitions for involution Stanley symmetric functions

Eric Marberg, Yifeng Zhang

We study a family of symmetric functions indexed by involutions in the affine symmetric group. These power series are analogues of Lam's affine Stanley symmetric fun…