Uniformly convex Banach spaces are reflexive-constructively

DOI10.1002/malq.201200093zbMath1303.46066OpenAlexW1488344036MaRDI QIDQ2856637

Hajime Ishihara, Douglas S. Bridges, Maarten McKubre-Jordens

Publication date: 30 October 2013

Published in: Mathematical Logic Quarterly (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1002/malq.201200093

zbMATH Keywords

reflexive spaceuniformly convex spaceconstructive analysisquasinormed spaceMilman-Pettis theorempliant space

Mathematics Subject Classification ID

Constructive and recursive analysis (03F60) Duality and reflexivity in normed linear and Banach spaces (46B10) Constructive functional analysis (46S30)

Cites Work

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• A proof that every uniformly convex space is reflexive
• A Note on Uniformly Convex Spaces
• Constructive Reflexivity of a Uniformly Convex Banach Space
• On the Constructive Hahn-Banach Theorem
• A constructive approach to the duality theorem for certain Orlicz spaces
• Weak topology and regularity of Banach spaces

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