activity
20162019
most citedClifford theory for glider representations

6 citations · 16 across the 7 of their papers we have counts for

collaborators

7 papers

math.RT2019

Glider Representation Rings with a view on distinguishing groups

Frederik Caenepeel, Geoffrey Janssens

Let be a finite group. In the first part of the paper we develop further the foundations of the youngly introduced glider representation theory. Glider representations encompas…

math.RA2019

Glider Brauer-Severi varietes of central simple algebras

Frederik Caenepeel, Freddy Van Oystaeyen

The glider Brauer-Severy variety GBS(A) of a central simple algebra A over a field K is introduced as the set of all irreducible left glider ideals in A for some filtration FA. For…

math.GR2018

Generalized characters for glider representations of groups

Frederik Caenepeel, Fred Van Oystaeyen

Glider representations can be defined for a finite algebra filtration FKG determined by a chain of subgroups 1 < G_1 < ... < G_d = G. In this paper we develop the generalized chara…

math.RT2017

Glider representations of chains of semisimple Lie algebras

Frederik Caenepeel

We start the study of glider representations in the setting of semisimple Lie algebras. A glider representation is defined for some positively filtered ring and here we consid…

math.RT2016★ 6 cited

Glider representations of group algebra filtrations of nilpotent groups

Frederik Caenepeel, Fred Van Oystaeyen

We continue the study of glider representations of finite groups with given structure chain of subgroups . We give a characterizat…

math.RT2016★ 6 cited

Clifford theory for glider representations

Frederik Caenepeel, Fred Van Oystaeyen

Classical Clifford theory studies the decomposition of simple -modules into simple -modules for some normal subgroup . In this paper we deal with chains of…

math.RA2016★ 4 cited

Localization and sheaves of glider representations

Frederik Caenepeel, Fred Van Oystaeyen

The notion of a glider representation of a chain of normal subgroups of a group is defined by a new structure, i.e. a fragment for a suitable filtration on the group ring. This is…