Currents and flat chains associated to varifolds, with an application to mean curvature flow
Currents and flat chains associated to varifolds, with an application to mean curvature flow
We prove under suitable hypotheses that convergence of integral varifolds implies convergence of associated mod 2 flat chains and subsequential convergence of associated integer-multiplicity rectifiable currents. The convergence results imply restrictions on the kinds of singularities that can occur in mean curvature flow