Killing Mean Curvature Solitons from Riemannian Submersions

Published 22 Jan 2025 in math.DG | (2501.12998v1)

Abstract: We present a new general construction of examples of mean curvature solitons on manifolds admitting a nowhere-vanishing Killing vector field. Using Riemannian submersion techniques, we reduce the problem from a PDE to an ODE. As an application, we obtain new examples of rotators in hyperbolic space.

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