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- W62063394 abstract "We prove that if a Banach space X admits a Lipschitz �-smooth bump function, then (X � ,weak � ) is fragmented by a metric, generating a topology, which is stronger than the ��-topology. We also use this to prove that if Xadmits a Lipschitz Gateaux-smooth bump function, then X is sigma-fragmentable." @default.
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- W62063394 date "1998-01-01" @default.
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- W62063394 title "FRAGMENTABILITY OF THE DUAL OF A BANACH SPACE WITH SMOOTH BUMP" @default.
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