most citedClassification of continuously transitive circle groups

6 citations · 6 across the 2 of their papers we have counts for

collaborators

2 papers

math.GR2009★ 6 cited

Classification of continuously transitive circle groups

James Giblin, Vladimir Markovic

Let G be a closed transitive subgroup of Homeo(S^1) which contains a non-constant continuous path f: [0,1] --> G. We show that up to conjugation G is one of the following groups: S…

math.GT2005

Simplicity of QC(S^n) and LIP(S^n)

James Giblin

We prove that the groups of orientation preserving quasiconformal or bilipschitz homeomorphisms of S^n are simple in dimensions 2 and higher.