activity
20052021
most citedSpecht modules and Kazhdan--Lusztig cells in type

4 citations · 5 across the 6 of their papers we have counts for

collaborators

6 papers

math.RT2021

Minimal determining sets for certain -graph ideals

T. P. McDonough, C. A. Pallikaros

We consider Kazhdan-Lusztig cells of the symmetric group containing the longest element of a standard parabolic subgroup of . Extending some of the ideas in [Beitr{ä}ge…

math.RT2019

On ordered -paths and rims for certain families of Kazhdan-Lusztig cells of

T. P. McDonough, C. A. Pallikaros

For a composition of we consider the Kazhdan-Lusztig cell in the symmetric group containing the longest element of the standard parabolic subgroup of associated…

math.RT2017

On -bases, partition pairs and filtrations for induced or restricted Specht modules

Christos A. Pallikaros

We obtain alternative explicit Specht filtrations for the induced and the restricted Specht modules in the Hecke algebra of the symmetric group (defined over the ring $A=\mathbb Z[…

math.RT2017★ 1 cited

On embedding certain Kazhdan--Lusztig cells of into cells of

T. P. McDonough, C. A. Pallikaros

In this paper, we consider a particular class of Kazhdan-Lusztig cells in the symmetric group , the cells containing involutions associated with compositions of . For c…

math.RT2007★ 4 cited

Specht modules and Kazhdan--Lusztig cells in type

Meinolf Geck, Lacrimioara Iancu, Christos Pallikaros

Dipper, James and Murphy generalized the classical Specht module theory to Hecke algebras of type . On the other hand, for any choice of a monomial order on the parameters in…

math.RT2005

On (λ,μ)-tableaux, subsequences and certain elements which determine various cells in Weyl groups of type A

T. P. McDonough, C. A. Pallikaros

This paper has been withdrawn by the authors due to essential errors in Theorem 5.6.