Nonlinear Analysis 2014
DOI: 10.1007/978-81-322-1883-8_3
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Convergence of Slices, Geometric Aspects in Banach Spaces and Proximinality

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Cited by 4 publications
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“…Hence, the proof. ◻ Remark 2.7 It can be shown that a reflexive space X satisfies Kadets-Klee property if and only if X satisfies the property (HS) and S(X, x * , 0) is compact for each x * ∈ S X * [7, Theorem 3.4], [26,Theorem 19]. Thus [25, Theorem 3.3] directly follows from Proposition 2.6.…”
Section: Proposition 22 Let X Be a Reflexive Space Then The Pair (X ℝ) Has The Property Oo If And Only If X Satisfies The Property (Hs)mentioning
confidence: 99%
“…Hence, the proof. ◻ Remark 2.7 It can be shown that a reflexive space X satisfies Kadets-Klee property if and only if X satisfies the property (HS) and S(X, x * , 0) is compact for each x * ∈ S X * [7, Theorem 3.4], [26,Theorem 19]. Thus [25, Theorem 3.3] directly follows from Proposition 2.6.…”
Section: Proposition 22 Let X Be a Reflexive Space Then The Pair (X ℝ) Has The Property Oo If And Only If X Satisfies The Property (Hs)mentioning
confidence: 99%