Banach Space Theory and its Applications

Inhalt
Isomorphisms of unitary matrix spaces.- Inf-compact potentials and Banachic kernels.- On summability in conjugate Banach spaces.- Fixed points of nonexpansive mappings and Chebyshev centers in Banach spaces with norms of type (KK).- Best approximation and intersections of balls.- Estimates for the Pettis integral in interpolation spaces with some applications.- Elementary equivalence of L1-preduals.- Some open problems in the nonlinear classification of Banach spaces.- M-ideals, related spaces, and some approximation properties.- On Etcheberry's extended Milutin lemma.- Extreme points and an unusual Banach space.- Tensor products and nuclearity.- Linear operators in (F) - spaces.- Local duality of ultraproducts of Banach lattices.- On the existence of spheres and dual spheres without gap points.- Problems in the classification of certain compact spaces.- Eigenvalue problems depending nonlinearly on the parameter.- The weak Radon-Nikodym property in conjugate Banach spaces.- Order ?-continuous operators on Banach lattices.- The primariness of rearrangement invariant function p-spaces, 0<p?1.- A proposition of A. Grothendieck revisited.- Bounded operators in Banach lattices.- Generating topologies and quotients of injective operator ideals.- Sequences in Banach spaces.- The perfect M-tensor product of perfect Banach lattices.- Intersecting balls in spaces of vector-valued functions.