Some results on Banach spaces without local unconditional structure
Gilles Pisier (1978)
Compositio Mathematica
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Displaying similar documents to “Some applications of p-summing operators to Banach space theory”
Some results on Banach spaces without local unconditional structure
Some open problems in Banach space theory
Joram Lindenstrauss (1975-1976)
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A note on isomorphisms between powers of Banach spaces.
J. C. Díaz (1987)
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Approximation properties and universal Banach spaces
Przemyslaw Wojtaszczyk (1972)
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M. Kadec (1971)
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Catherine Finet (1988)
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Banach spaces with finite dimensional expansions of identity and universal bases of finite dimensional subspaces
A. Pełczyński, P. Wojtaszczyk (1971)
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An amalgamation of the Banach spaces associated with James and Schreier, Part I: Banach-space structure
Alistair Bird, Niels Jakob Laustsen (2010)
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We create a new family of Banach spaces, the James-Schreier spaces, by amalgamating two important classical Banach spaces: James' quasi-reflexive Banach space on the one hand and Schreier's Banach space giving a counterexample to the Banach-Saks property on the other. We then investigate the properties of these James-Schreier spaces, paying particular attention to how key properties of their 'ancestors' (that is, the James space and the Schreier space) are expressed in them. Our main...
On non-isomorphism of Banach spaces of holomorphic functions
G. Henkin (1970)
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Continuous mappings of a Banach space into a space
Dyer, James A. (1975)
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Extremely non-complex Banach spaces
Miguel Martín, Javier Merí (2011)
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A Banach space X is said to be an extremely non-complex space if the norm equality ∥Id +T 2∥ = 1+∥T 2∥ holds for every bounded linear operator T on X. We show that every extremely non-complex Banach space has positive numerical index, it does not have an unconditional basis and that the infimum of diameters of the slices of its unit ball is positive.