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This paper is concerned with properties of maximal solutions of the Ricci and cross curvature flows on locally homogeneous three-manifolds of type SL2(R). We prove that, generically, a maximal solut...
This paper is concerned with properties of maximal solutions of the Ricci and cross curvature ows on locally homogeneous three-manifolds of type SL2(R). We prove that, generically, a maximal...
In this note, we discuss the mean curvature flow of graphs of maps between Riemannian manifolds. Special emphasis will be placed on estimates of the flow as a non-linear parabolic system of differenti...
We study a class of fourth order curvature flows on a compact Riemannian manifold, which includes the gradient flows of a number of quadratic geometric functionals, as for instance the L2 norm of th...
We consider n-dimensional hypersurfaces flowing by mean curvature flow with Neumann free boundary conditions supported on a smooth support surface. We show that the Hausdorff n-measure of the singula...
We prove the Harnack estimates of curvature flows of hypersurfaces in Rn+1, where the normal velocity is given by a smooth function f depending only on the mean curvature.By use of the estimates, we g...

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