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20032014
most citedLeft cells in type with unequal parameters

8 citations · 23 across the 6 of their papers we have counts for

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math.RT2014★ 4 cited

Coxeter groups and automorphisms

Meinolf Geck, Lacrimioara Iancu

Let be a Coxeter system and be a group of automorphisms of such that for all . Then it is known that the group of fixed points is again a Cox…

math.RT2012★ 3 cited

Ordering Lusztig's families in type

Meinolf Geck, Lacrimioara Iancu

Let be a finite Coxeter group and be a weight function on in the sense of Lusztig. We have recently introduced a pre-order relation on the set of irreducibl…

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.RT2006

On domino insertion and Kazhdan--Lusztig cells in type

Cédric Bonnafé, Meinolf Geck, Lacrimioara Iancu +1

Based on empirical evidence obtained using the {\sf CHEVIE} computer algebra system, we present a series of conjectures concerning the combinatorial description of the Kazhdan--Lus…

math.RT2005★ 4 cited

Lusztig's -function in type in the asymptotic case

Meinolf Geck, Lacrimioara Iancu

In this paper, we study Lusztig's -function for a Coxeter group with unequal parameters. We determine that function explicitly in the ``asymptotic case'' in type , where th…

math.RT2003★ 8 cited

Left cells in type with unequal parameters

C. Bonnafe, L. Iancu

Kazhdan and Lusztig have shown that the partition of the symmetric group of degree into left cells is given by the Robinson-Schensted correspondence. The aim of this paper is t…