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- Uniformly_smooth_space abstract "In mathematics, a uniformly smooth space is a normed vector space satisfying the property that for every there exists such that if with and thenThe modulus of smoothness of a normed space X is the function ρX defined for every t > 0 by the formulaThe triangle inequality yields that ρX(t ) ≤ t. The normed space X is uniformly smooth if and only if ρX(t ) / t tends to 0 as t tends to 0.".
- Uniformly_smooth_space wikiPageExternalLink books?id=WHjO9K6xEm4C.
- Uniformly_smooth_space wikiPageID "39758786".
- Uniformly_smooth_space wikiPageRevisionID "561729943".
- Uniformly_smooth_space subject Category:Banach_spaces.
- Uniformly_smooth_space subject Category:Convex_analysis.
- Uniformly_smooth_space comment "In mathematics, a uniformly smooth space is a normed vector space satisfying the property that for every there exists such that if with and thenThe modulus of smoothness of a normed space X is the function ρX defined for every t > 0 by the formulaThe triangle inequality yields that ρX(t ) ≤ t. The normed space X is uniformly smooth if and only if ρX(t ) / t tends to 0 as t tends to 0.".
- Uniformly_smooth_space label "Uniformly smooth space".
- Uniformly_smooth_space sameAs m.0w2_5ks.
- Uniformly_smooth_space sameAs Q17086866.
- Uniformly_smooth_space sameAs Q17086866.
- Uniformly_smooth_space wasDerivedFrom Uniformly_smooth_space?oldid=561729943.
- Uniformly_smooth_space isPrimaryTopicOf Uniformly_smooth_space.