On ∆-uniform convexity and drop property

S. Rolewicz

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A nearly uniformly convex space which is not a $(β)$ -space

Denka Kutzarova (1989)

Acta Universitatis Carolinae. Mathematica et Physica

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A class of spaces lacking normal structure

W. L. Bynum (1972)

Compositio Mathematica

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Continuity properties of projection operators.

Penot, Jean-Paul (2005)

Journal of Inequalities and Applications [electronic only]

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On two classes of Banach spaces with uniform normal structure

Ji Gao, Ka-Sing Lau (1991)

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Uniformly convex and uniformly smooth convex functions

Dominique Azé, Jean-Paul Penot (1995)

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On Uniformly Convex and Uniformly Kadec-Klee Renomings

Lancien, Gilles (1995)

Serdica Mathematical Journal

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We give a new construction of uniformly convex norms with a power type modulus on super-reflexive spaces based on the notion of dentability index. Furthermore, we prove that if the Szlenk index of a Banach space is less than or equal to ω (first infinite ordinal) then there is an equivalent weak* lower semicontinuous positively homogeneous functional on X* satisfying the uniform Kadec-Klee Property for the weak*-topology (UKK*). Then we solve the UKK or UKK* renorming problems for...

On the p-drop theorem, 1 ≤ p ≤∞.

Abdelhakim Maaden (2002)

Extracta Mathematicae

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Displaying similar documents to “On ∆-uniform convexity and drop property”

A nearly uniformly convex space which is not a ( β ) -space

A class of spaces lacking normal structure

Continuity properties of projection operators.

On two classes of Banach spaces with uniform normal structure

Uniformly convex and uniformly smooth convex functions

On Uniformly Convex and Uniformly Kadec-Klee Renomings

On the p-drop theorem, 1 ≤ p ≤∞.

A nearly uniformly convex space which is not a $(β)$ -space