We consider the evolution of compact hypersurfaces by fully nonlinear, parabolic curvature flows for which the normal speed is given by a smooth, convex, degree-one homogeneous function of the principal curvatures. We prove that solution hypersurfaces o
We consider the evolution of an entire convex graph in euclidean space with speed given by a symmetr...
We extend the results of McCoy (Calc Var Partial Differ Equ 24:131-154, 2005) to include several new...
In this thesis we study the possible solutions of the mean curvature flow problem restricted to hyp...
We prove a complete family of `cylindrical estimates' for solutions of a class of fully non-linear ...
We study the evolution of a closed, convex hypersurface in ℝn+1 in direction of its normal vector, w...
We study the evolution of compact convex hypersurfaces in hyperbolic space ℍn+1, with normal speed g...
We consider contraction of convex hypersurfaces by convex speeds, homogeneous of degree one in the ...
We study deformations of hypersurfaces with normal velocity given by a smooth symmetric increasing f...
We study the evolution of a closed, convex hypersurface in Rn+1 in direction of its normal vector, w...
We consider the evolution of a closed convex hypersurface in euclidean space under a volume preservi...
We consider convex hypersurfaces for which the ratio of principal curvatures at each point is bounde...
Inspired by earlier results on the quasilinear mean curvature flow, and recent investigations of ful...
ABSTRACT. We consider compact convex hypersurfaces contracting by functions of their curvature. Unde...
We prove Harnack inequalities for hypersurfaces flowing on the unit sphere by p-powers of a strictly...
We consider the evolution of hypersurfaces on the unit sphere by smooth functions of the Weingarten ...
We consider the evolution of an entire convex graph in euclidean space with speed given by a symmetr...
We extend the results of McCoy (Calc Var Partial Differ Equ 24:131-154, 2005) to include several new...
In this thesis we study the possible solutions of the mean curvature flow problem restricted to hyp...
We prove a complete family of `cylindrical estimates' for solutions of a class of fully non-linear ...
We study the evolution of a closed, convex hypersurface in ℝn+1 in direction of its normal vector, w...
We study the evolution of compact convex hypersurfaces in hyperbolic space ℍn+1, with normal speed g...
We consider contraction of convex hypersurfaces by convex speeds, homogeneous of degree one in the ...
We study deformations of hypersurfaces with normal velocity given by a smooth symmetric increasing f...
We study the evolution of a closed, convex hypersurface in Rn+1 in direction of its normal vector, w...
We consider the evolution of a closed convex hypersurface in euclidean space under a volume preservi...
We consider convex hypersurfaces for which the ratio of principal curvatures at each point is bounde...
Inspired by earlier results on the quasilinear mean curvature flow, and recent investigations of ful...
ABSTRACT. We consider compact convex hypersurfaces contracting by functions of their curvature. Unde...
We prove Harnack inequalities for hypersurfaces flowing on the unit sphere by p-powers of a strictly...
We consider the evolution of hypersurfaces on the unit sphere by smooth functions of the Weingarten ...
We consider the evolution of an entire convex graph in euclidean space with speed given by a symmetr...
We extend the results of McCoy (Calc Var Partial Differ Equ 24:131-154, 2005) to include several new...
In this thesis we study the possible solutions of the mean curvature flow problem restricted to hyp...