Resumen de m-harmonic flow
We prove that the m-harmonic flow of maps from a Riemannian manifold M of dimension m into a compact Riemannian manifold N has for arbitrary initial data of finite m-energy a global weak solution which is partially regular, i.e. up to finitely many singular times tl , ... , tk the gradient is in space-time. The number k of singular times is a priori bounded in terms of the initial energy and the geometry. Two solutions with identical initial data and bounded gradient coincide.
