We characterize weak limits of sequences of smooth functions from B^n into suitable manifolds Y with equibounded W^1/2-energies, the relaxed W^1/2-energy and we prove strong density of smooth maps. We then obtain the weak sequential density of smooth maps in W^1/2(B^n,Y) and a criterion for strong density of smooth

On sequences of maps into a manifold with bounded W1/2 energy

GIAQUINTA, Mariano;
2005

Abstract

We characterize weak limits of sequences of smooth functions from B^n into suitable manifolds Y with equibounded W^1/2-energies, the relaxed W^1/2-energy and we prove strong density of smooth maps. We then obtain the weak sequential density of smooth maps in W^1/2(B^n,Y) and a criterion for strong density of smooth
2005
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11384/4125
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