Sobolev Type Embeddings in the Limiting Case.
Some properties of the Pisier-Zu interpolation spaces
For a closed subset I of the interval [0,1] we let A(I) = [v1(I),C(I)](1/2)2. We show that A(I) is isometric to a 1-complemented subspace of A(0,1), and that the Szlenk index of A(I) is larger than the Cantor index of I. We also investigate, for ordinals η < ω1, the bases structures of A(η), A*(η), and [the isometric predual of A(η)]. All the results of this paper extend, with obvious changes in the proofs, to the interpolation spaces .
Some remarks on interpolation of bilinear operators.
Some remarks on Orlicz's interpolation theorem
Some remarks on ultrapowers and superproperties of the sum and interpolation spaces of Banach spaces
Some techniques for the characterization of intermediate spaces
Strong extrapolation spaces and interpolation.
Sulla interpolazione di operatori compatti
Sulla interpolazione multilineare
Sur les espaces de Banach -convexes
Sur l'utilisation des suites inconditionellement sommables dans la théorie des espaces d'interpolation
Symmetric -normed space for