The Grothendieck property for injective tensor products of Banach spaces
In Orlicz spaces, the necessary and sufficient conditions of strongly exposed points are given.
An ellipse in R can be defined as the locus of points for which the sum of the Euclidean distances from the two foci is constant. In this paper we will look at the sets that are obtained by considering in the above definition distances induced by arbitrary norms.
Nearly smooth points and near smoothness in Orlicz spaces are characterized. It is worth to notice that in the nonatomic case smooth points and nearly smooth points are the same, but in the sequence case they differ.
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