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We prove stability of rotationally symmetric translating solutions to mean curvature flow. For initial data that converge spatially at infinity to such a soliton, we obtain convergence for large… (More)

- Felix H. Schulze
- 2005

We study the Ricci flow for initial metrics which are C0 small perturbations of the Euclidean metric on R. In the case that this metric is asymptotically Euclidean, we show that a Ricci harmonic map… (More)

We show that a properly immersed minimal hypersurface in M × R+ equals some M×{c} when M is a complete, recurrent n-dimensional Riemannian manifold with bounded curvature. If on the other hand, M has… (More)

- Felix H. Schulze, Falk Mersmann, Sebastian Bohm, Adamantios Arampatzis
- Gait & posture
- 2012

The purpose of the current study was to examine the reproducibility of patellar tendon elongation measurements using brightness-mode ultrasonography (BMU) during isometric knee extension… (More)

The goal of this paper is to establish the existence of a foliation of the asymptotic region of an asymptotically flat manifold with positive mass by surfaces which are critical points of the… (More)

- Felix H. Schulze
- 2008

Evolving smooth, compact hypersurfaces in R^{n+1} with normal speed equal to a positive power k of the mean curvature improves a certain 'isoperimetric difference' for k>= n-1. As singularities may… (More)

We consider the motion by curvature of a network of curves in the plane and we discuss existence, uniqueness, singularity formation and asymptotic behavior of the flow.

- Adelheid F. Teklu, R. H. Do Remus, +5 authors Lisa Karin Steinborn
- 2015

The evolution and distribution of the angular momentum of dark matter halos have been discussed in several studies over the last decades. In particular, the idea arose that angular momentum… (More)

We consider Ricci flow of complete Riemannian manifolds which have bounded non-negative curvature operator, non-zero asymptotic volume ratio and no boundary. We prove scale invariant estimates for… (More)