Complemented subspaces with a strong finite-dimensional decomposition of nuclear Köthe spaces have a basis

Jörg Krone; Volker Walldorf

Displaying similar documents to “Complemented subspaces with a strong finite-dimensional decomposition of nuclear Köthe spaces have a basis”

Quotient spaces of (s) with basis

Ed Dubinsky, William Robinson (1978)

Studia Mathematica

Similarity:

Some remarks on Dragilev's theorem

C. Bessaga (1968)

Studia Mathematica

Similarity:

Holomorphic functions on fully nuclear spaces

Philip J. Boland, Seán Dineen (1978)

Bulletin de la Société Mathématique de France

Similarity:

Structure theory of power series spaces of infinite type.

Dietmar Vogt (2003)

RACSAM

Similarity:

The paper gives a complete characterization of the subspaces, quotients and complemented subspaces of a stable power series space of infinite type without the assumption of nuclearity, so extending previous work of M. J. Wagner and the author to the nonnuclear case. Various sufficient conditions for the existence of bases in complemented subspaces of infinite type power series spaces are also extended to the nonnuclear case.