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Type: Article
Complemented ideals of l-infinity
Abstract:
Answering questions raised by Leonetti and by Rincón-Villamizar and Uzcátegui-Aylwin we characterize ideals I?P(?) such that c0,I is complemented in ?? as exactly those ideals for which the space KI=Stone(P(?)/I) is approximable, i.e., the unit ball of the space M(KI) of signed Radon measures on KI is separable in the weak? topology.
Answering questions raised by Leonetti and by Rincón-Villamizar and Uzcátegui-Aylwin we characterize ideals I?P(?) such that c0,I is complemented in ?? as exactly those ideals for which the space KI=Stone(P(?)/I) is approximable, i.e., the unit ball of the space M(KI) of signed Radon measures on KI is separable in the weak? topology.
Keywords: Functional analysis {For manifolds modeled on topological linear spaces||Linear function spaces and their duals||Lattices of continuous, differentiable or analytic functions
Secondary Classification
MSC: 46E05 (03E05 46E27)
Journal: Colloquium Mathematicum
ISSN: 1730-6302
Year: 2026
Volume: 180
Number: 2
Pages: 137-143
Notas: Web of Science: Q4 SCImago: Q3 IMPAN (Polonia)
Created: 2026-09-07 11:23:54
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