activity
20102021
most citedDo absolutely irreducible group actions have odd dimensional fixed point spaces?

9 citations · 18 across the 5 of their papers we have counts for

collaborators

5 papers

math.DS2021★ 2 cited

Existence and stability of kayaking orbits for nematic liquid crystals in simple shear flow

David Chillingworth, M. Gregory Forest, Reiner Lauterbach +1

We use geometric methods of equivariant dynamical systems to address a long-standing open problem in the theory of nematic liquid crystals, namely a proof of the existence and asym…

math.DS2015★ 2 cited

Equivariant bifurcations in -dimensional fixed point spaces

Reiner Lauterbach, Sören Schwenker

In this paper we continue the study of group representations which are counterexamples to the Ize conjecture. As in the previous papers by Lauterbach [14] and Lauterbach & Matthews…

math-ph2014★ 3 cited

Molien series and low-degree invariants for a natural action of

David Chillingworth, Reiner Lauterbach, Stefano Turzi

We investigate the invariants of the -dimensional real representation of the group given by the left and right actions of on …

math.DS2012★ 2 cited

Equivariant Bifurcation and Absolute Irreducibility in A contribution to the Ize conjecture

Reiner Lauterbach

M. Field [5] refers to an unpublished work by J. Ize for a result that loss of stability through an absolutely irreducible representation of a compact Lie group leads to bifurcatio…

math.DS2010★ 9 cited

Do absolutely irreducible group actions have odd dimensional fixed point spaces?

Reiner Lauterbach, Paul Matthews

In his volume [5] on "Symmetry Breaking for Compact Lie Groups" Mike Field quotes a private communication by Jorge Ize claiming that any bifurcation problem with absolutely irreduc…