Monotonicity, order smoothness and duality for convex functionals.
In the paper concepts of pointwise and uniform strict monotonicity and order-smoothness for convex and monotone functionals on locally convex-solid Riesz spaces are studied.
A dual property to uniform monotonicity in Banach lattices.
For Banach lattices X with strictly or uniformly monotone lattice norm dual, properties (o)-smoothness and (o)-uniform smoothness are introduced. Lindenstrauss type duality formulas are proved and duality theorems are derived. It is observed that (o)-uniformly smooth Banach lattices X are order dense in X**. An application to an optimization theorem is given.
Strictly and uniformly monotone sequential Musielak-Orlicz spaces.
On some dichotomy concerning strict convexity for integral functionals
The article contains no abstract
Strongly exposed poiftts in Orlicz spaces of vector-valued functions. I
The article contains no abstract
On k-interpolating spaces
The article contains no abstract
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