activity
20172025
most citedStability of the Spinor Flow

3 citations · 4 across the 4 of their papers we have counts for

collaborators

6 papers

math.DG2025

Transgressive Harmonic Maps and SU(1,1) Self-Duality Solutions

Sebastian Heller, Lothar Schiemanowski, Hartmut Weiss

We establish a duality between harmonic maps from Riemann surfaces to hyperbolic 3-space and harmonic maps from Riemann surfaces to de Sitter three-space $\operatorn…

math.DG2022

Topology of asymptotically conical Calabi--Yau and G2 manifolds and desingularization of nearly Kähler and nearly G2 conifolds

Lothar Schiemanowski

A natural approach to the construction of nearly G2 manifolds lies in resolving nearly G2 spaces with isolated conical singularities by gluing in asymptotically conical G2 manifold…

math.DG2020

On limit spaces of Riemannian manifolds with volume and integral curvature bounds

Lothar Schiemanowski

The regularity of limit spaces of Riemannian manifolds with L^p curvature bounds, , is investigated under no apriori non-collapsing assumption. A regular subset, defined b…

math.DG2018

Homogeneous spinor flow

Marco Freibert, Lothar Schiemanowski, Hartmut Weiss

We study the spinor flow on homogeneous spin manifolds. After providing the general setup we discuss the homogeneous spinor flow in dimension 3 and on almost abelian Lie groups in…

math.DG2018★ 1 cited

Blowup criteria for geometric flows on surfaces

Lothar Schiemanowski

Utilizing a splitting of geometric flows on surfaces introduced by Buzano and Rupflin, we present a general scheme to prove blow up criteria for such geometric flows. A vital ingre…

math.DG2017★ 3 cited

Stability of the Spinor Flow

Lothar Schiemanowski

We show stability of pairs of Ricci flat metrics and parallel spinor fields with respect to the spinor flow, i.e. we show that the spinor flow with initial conditions near such pai…