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A geometric flow on noncompact affine Riemannian manifolds (2401.13261v1)

Published 24 Jan 2024 in math.DG

Abstract: In this paper, we obtain the existence criteria for a geometic flow on noncompact affine Riemannian manifolds. Our results can be regarded as a real version of Lee-Tam [19]. As an application, we prove that a complete noncompact Hessian manifold with nonnegative Hessian sectional curvature and bounded geometry is diffeomorphic to $\mathbb{R}n$ if its tangent bundle has maximal volume growth.

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