16 citations · 17 across the 4 of their papers we have counts for
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Moment map flow on real reductive Lie groups and GIT estimates
Christoph Böhm, Urs Hartl
A finite dimensional real vector space carrying an action of a real reductive group possesses a moment map and a stratification as defined by Kirwan and Ness. In this article we in…
Non-compact Einstein manifolds with symmetry
Christoph Böhm, Ramiro A. Lafuente
For Einstein manifolds with negative scalar curvature admitting an isometric action of a Lie group G with compact, smooth orbit space, we show the following rigidity result: The ni…
The Ricci flow on solvmanifolds of real type
Christoph Böhm, Ramiro A. Lafuente
We show that for any solvable Lie group of real type, any homogeneous Ricci flow solution converges in Cheeger-Gromov topology to a unique non-flat solvsoliton, which is independen…
Optimal curvature estimates for homogeneous Ricci flows
Christoph Böhm, Ramiro Lafuente, Miles Simon
We prove uniform curvature estimates for homogeneous Ricci flows: For a solution defined on the norm of the curvature tensor at time is bounded by the maximum of $C(n)/…