Invariant means on vector valued functions I

Schur property on vector-valued Lipschitz-free spaces According to [9], a Banach space X is said to have the Schur property whenever every weakly null sequence is actually a norm

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Our main result is that if the obstacle function ?p has distributional derivatives of order one which are of class EP for some p > n and is Holder

Granas [7] obtained a characteristic, satisfying all the properties for convex valued admissible vector fields defined in a non necessarily finite dimensional Banach

MITCHELL, Constant functions and left invariant means on semi-groups,

L’accès aux archives de la revue « Annali della Scuola Normale Superiore di Pisa, Classe di Scienze » ( http://www.sns.it/it/edizioni/riviste/annaliscienze/ ) implique l’accord

The theorem of L. SCHWARTZ on mean periodic functions of one variable states that every closed translation-invariant subspace of the space of continuous complex functions on 1R

set of linear functionals. isomorphic to their second dual) which gave a closed monoidal category when the hom sets are topologized by pointwise