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Rotationally symmetric p-harmonic flows from D^2 to S^2: local well-posedness and blow-up by Iagar, Razvan Gabriel; Moll, Salvador is a scholarly article available to read on EtoBox.

What is Rotationally symmetric p-harmonic flows from D^2 to S^2: local well-posedness and blow-up about?

We study the $p$-harmonic flow from the unit disk $D^2$ to the unit sphere $S^2$ under rotational symmetry. We show that the Dirichlet problem with constant boundary conditions is locally well-posed in the class of classical solutions and we also give a sufficient criterion, in terms of the boundary condition, for the derivative of the solutions to blow-up in finite time.

Author

Iagar, Razvan Gabriel; Moll, Salvador

Published

2013

Language

EN