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- Q6889819 subject Q8287732.
- Q6889819 subject Q9445776.
- Q6889819 abstract "In mathematics, the modulus of convexity and the characteristic of convexity are measures of "how convex" the unit ball in a Banach space is. In some sense, the modulus of convexity has the same relationship to the ε-δ definition of uniform convexity as the modulus of continuity does to the ε-δ definition of continuity.".
- Q6889819 wikiPageWikiLink Q1144872.
- Q6889819 wikiPageWikiLink Q1307800.
- Q6889819 wikiPageWikiLink Q1425084.
- Q6889819 wikiPageWikiLink Q170058.
- Q6889819 wikiPageWikiLink Q17086866.
- Q6889819 wikiPageWikiLink Q193657.
- Q6889819 wikiPageWikiLink Q194397.
- Q6889819 wikiPageWikiLink Q194404.
- Q6889819 wikiPageWikiLink Q319913.
- Q6889819 wikiPageWikiLink Q395.
- Q6889819 wikiPageWikiLink Q432874.
- Q6889819 wikiPageWikiLink Q505356.
- Q6889819 wikiPageWikiLink Q5127621.
- Q6889819 wikiPageWikiLink Q8287732.
- Q6889819 wikiPageWikiLink Q847535.
- Q6889819 wikiPageWikiLink Q916093.
- Q6889819 wikiPageWikiLink Q9445776.
- Q6889819 wikiPageWikiLink Q949972.
- Q6889819 comment "In mathematics, the modulus of convexity and the characteristic of convexity are measures of "how convex" the unit ball in a Banach space is. In some sense, the modulus of convexity has the same relationship to the ε-δ definition of uniform convexity as the modulus of continuity does to the ε-δ definition of continuity.".
- Q6889819 label "Modulus and characteristic of convexity".