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Strictly convex space

In mathematics, a strictly convex space is a normed topological vector space (V, || ||) for which the unit ball is a strictly convex set. Put another… 
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Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2018
2018
In the geometric theory of Banach spaces, the concept of uniform convexity plays a very significant role and is frequently used… 
2017
2017
We establish a convergence theorem and explore fixed point sets of certain continuous quasi-nonexpansive mean-type mappings in… 
2017
2017
It is known that if $M$ is a finite-dimensional Banach space, or a strictly convex space, or the space $\ell_1$, then every non… 
2016
2016
We prove two results concerning the existence of solutions for functional differential inclusions that are governed by sweeping… 
2014
2014
In a normed linear space X an element x is said to be orthogonal to another element y in the sense of Birkhoff-James, written as… 
2010
2010
  • 2010
  • Corpus ID: 109930152
In this paper it is proved that if iX, S, p.) is a measure space then the Orlicz space L*(X, S, p.) is isomorphic to a strictly… 
2003
2003
We study the extreme points of the unit ball of a Banach space that remain extreme when considered, under canonical embedding, in… 
1975
1975
If X* is locally uniformly rotund, then X* has a Markusevic basis. It was proved by Tacon [8] that if the norm of a Banach space… 
1957
1957
  • M. Day
  • 1957
  • Corpus ID: 120875263
In the preceding paper' a normed linear space B is called sc (sm) if B is isomorphic to a space for which the unit sphere is…