Characterizations of reflexive Banach spaces
R. James (1963)
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R. James (1963)
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S. Levi (1982)
Banach Center Publications
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Peter Biström, Jesús Jaramillo, Mikael Lindström (1995)
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This article deals with bounding sets in real Banach spaces E with respect to the functions in A(E), the algebra of real analytic functions on E, as well as to various subalgebras of A(E). These bounding sets are shown to be relatively weakly compact and the question whether they are always relatively compact in the norm topology is reduced to the study of the action on the set of unit vectors in of the corresponding functions in . These results are achieved by studying the homomorphisms...
José Galé (1988)
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G. Androulakis (1998)
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Let (x_n) be a sequence in a Banach space X which does not converge in norm, and let E be an isomorphically precisely norming set for X such that (*) ∑_n |x*(x_{n+1} - x_n)| < ∞, ∀x* ∈ E. Then there exists a subsequence of (x_n) which spans an isomorphically polyhedral Banach space. It follows immediately from results of V. Fonf that the converse is also true: If Y is a separable isomorphically polyhedral Banach space then there exists a normalized M-basis (x_n) which spans Y and...
S. Troyanski (1971)
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V. Montesinos (1987)
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J. García-Falset, A. Jiménez-Melado, E. Lloréns-Fuster (1994)
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Sufficient conditions for normal structure of a Banach space are given. One of them implies reflexivity for Banach spaces with an unconditional basis, and also for Banach lattices.
W. Żelazko (1962)
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S. Rolewicz (1987)
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