2026-06-27T15:56:31Zhttps://docta.ucm.es/rest/oai/requestoai:docta.ucm.es:20.500.14352/578962023-06-23T09:59:07Zcom_20.500.14352_14col_20.500.14352_15
Docta Complutense
author
Bombal Gordón, Fernando
2023-06-20T17:10:41Z
2023-06-20T17:10:41Z
1991
0041-8986
https://hdl.handle.net/20.500.14352/57896
A subset A of a Banach space E is called a (V*) -set if, for every weakly unconditionally Cauchy (w.u.c.) series ∑x ∗ n in E ∗ , lim n→∞ sup a∈A |x ∗ n (a)|=0 . Following Pełczyński, a Banach space E is said to have property (V*) if every (V*)-set in E is relatively weakly compact. The paper under review is mainly a survey of all known results connected with property (V*) and with another property that the author introduced and called weak (V*) , where a Banach space E is said to have weak (V*) if (V*)-sets in E are weakly conditionally compact
On (V*) sets in Bochner integrable function spaces
journal article