On complementably universal Banach spaces
M. Kadec (1971)
Studia Mathematica
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Displaying similar documents to “Banach spaces and bilipschitz maps”
On complementably universal Banach spaces
Two near-isometry invariants of Banach spaces
Robert A. McGuigan, Jr. (1970)
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Boundedness and surjectivity in normed spaces.
Nygaard, Olav (2002)
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On some properties of Banach operators. II.
Thaheem, A.B., Khan, A.R. (2004)
International Journal of Mathematics and Mathematical Sciences
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A new proof of a Lemma by Phelps.
Cardwell, Antonia E. (2006)
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Rolle's theorem and negligibility of points in infinite dimensional Banach spaces.
D. Azagra, J. Gómez, J. A. Jaramillo (1996)
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An extension of Helly's theorem for Banach spaces
Wilansky, A. (1979)
Portugaliae mathematica
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Extremely non-complex Banach spaces
Miguel Martín, Javier Merí (2011)
Open Mathematics
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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.
The category of Banach spaces in sheaves
Joan Wick Pelletier, Robert D. Rosebrugh (1979)
Cahiers de Topologie et Géométrie Différentielle Catégoriques
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