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Global weak solutions to a sixth order Cahn-Hilliard type equation

2010, Korzec, Maciek Dominik, Nayar, Piotr, Rybka, Piotr

In this paper we study a sixth order Cahn-Hilliard type equation that arises as a model for the faceting of a growing surface. We show global in time existence of weak solutions and uniform in time a priori estimates in the H^3 norm. These bounds enable us to show the uniqueness of weak solutions.