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- W1497449918 abstract "A characterization of denting points in the unit balls of LP(1,U X), 1 0 where M(x, E) = {y E X: IIYII E}. A Banach space X is said to have property (G) if every point of the unit sphere is a denting point of the unit ball of X. For the relationships between property (G) and other geometric properties of X, see [F-G]. In this paper, we continue our study on denting points [L-L]. The main result of the paper is the following theorem. THEOREM 1. Let X be any Banach space. f is a denting point in the unit ball of LP(p, X), 1 0 and sequences (a,T)N'i and (fn) such that llfnil e, a, > 0, ENa, = 1, and ff N-$ at fi f 11 ,N=m aT fi(.)l and" @default.
- W1497449918 created "2016-06-24" @default.
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- W1497449918 date "1986-04-01" @default.
- W1497449918 modified "2023-09-27" @default.
- W1497449918 title "Denting points in Bochner $Lsp p$-spaces" @default.
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- W1497449918 doi "https://doi.org/10.1090/s0002-9939-1986-0845978-x" @default.
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