Projections from a von Neumann algebra onto a subalgebra
Projective C*-algebras.
Projective covers of finitely generated Banach modules and the structure of some Banach algebras.
The investigation of the structure of biprojective Banach algebras with non-trivial radical [3] forces the author to suppose that the idea of projective cover, which is important in Ring Theory, can be effectively applied to Banach algebras and modules. But, in fact, the structural results on biprojectivity can be easier obtained without projective covers, so there are no references to this matter in [3]. Projective covers of Banach modules are considered in the present article. Except some assertions...
Projective Hilbert A(D)-modules.
Projective limits of perfect measure spaces
Projective limits of topological algebras
Projective Tensor Product of -Valued Measures
Projective tensor products of C*-algebras.
Projectively generated topologies on tensor products
Projectivity and lifting of Hilbert module maps
In a recent paper, Carlson, Foiaş, Williams and the author proved that isometric Hilbert modules are projective in the category of Hilbert modules similar to contractive ones. In this paper, a simple proof, based on a strengthened lifting theorem, is given. The proof also applies to an equivalent theorem of Foiaş and Williams on similarity to a contraction of a certain 2 × 2 operator matrix.
Prolongement bornologique de foncteurs d'interpolation et applications
Propriété de Banach-Saks
Propriété de trace en dimension infinie d'espaces du type Sobolev
Propriétés géométriques des sous-espaces invariants par translation de et
Protenseurs distributions