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• W3176092304 abstract "Let E be a Banach space with a supremum type norm induced by a collection of functionals  ℒ ⊂ X * where X is a reflexive Banach space. Familiar spaces of this type are BMO , BV , C 0,α (0 1. For most of these spaces E , the predual E *  exists and can be defined by atomic decomposition of its elements. Another typical result, when it is possible to define a rich vanishing subspace E 0 ⊂ E is the two star theorem, namely ( E 0 )*= E * . This fails for E = BV and E = C 0,1 = Lip ." @default.
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• W3176092304 date "2020-12-13" @default.
• W3176092304 modified "2023-09-24" @default.
• W3176092304 title "Duality and o − O-structure in non reflexive Banach spaces" @default.
• W3176092304 doi "https://doi.org/10.1478/aapp.98s2a7" @default.
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