Asymptotic behavior and stability of mean curvature flow with a conical end

If the initial hypersurface of an immortal mean curvature flow is asymptotic to a regular cone whose entropy is small, the flow will become asymptotically self-expanding. Moreover, the expander that gives rise to the limiting flow is asymptotically stable as an equilibrium solution of the normalized mean curvature flow. (C) 2020 Elsevier Inc. All rights reserved.