We consider the evolution by mean curvature in a highly heterogeneous medium, modeled by a periodic forcing term, with large L-infinity-norm but with zero average. We prove the existence of a homogenization limit, when the dimension of the periodicity cell tends to zero, and show some properties of the effective velocity.

Homogenization of fronts in highly heterogeneous media

NOVAGA, MATTEO
2011

Abstract

We consider the evolution by mean curvature in a highly heterogeneous medium, modeled by a periodic forcing term, with large L-infinity-norm but with zero average. We prove the existence of a homogenization limit, when the dimension of the periodicity cell tends to zero, and show some properties of the effective velocity.
Barles, G; A., Cesaroni; Novaga, Matteo
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Utilizza questo identificativo per citare o creare un link a questo documento: http://hdl.handle.net/11568/144863
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