A weakly pseudocompact subspace of Banach space is weakly compact

 Access to full text

 Full (PDF)

1. D. AMIR J. LINDENSTRAUSS, The structure of weakly compact sets in Banach spaces, Ann. of Math. 88 (1968), 35-46. (1968) MR0228983
2. M. M. DAY, Normed linear spaces, Зrd. ed., Springer - Verlag, Berlin 1973. (1973) Zbl0268.46013MR0344849
3. L. GILLMAN M. JERISON, Rings of continuous functions, D. Van Nostrand, New York 1960. (1960) MR0116199
4. R. C. JAMES, A counterexample for a sup theoгem in normed spaces, Israel J. of Math. 9, 4 (1971), 511-512. (1971) MR0279565
5. J. LINDENSTRAUSS, Weakly compact sets - their topological properties and the Banach spaces they generate, Ann. of Math. Studies 6. 9 (1972), 235-273. (1972) Zbl0232.46019MR0417761
6. V. PTÁK, On a theorem of W. F. Eberlein, Studia Math. 14 (1954), 276-284. (1954) MR0066551
7. H. P. ROSENTHAL, The heredity pгoblem for weakly compactly generated Banach spaces, Comp. Math. 28 (1974), 83-111. (1974) MR0417762

1. Petr Simon, On continuous images of Eberlein compacts
2. Aleksander V. Arhangel'skii, On compact spaces which are unions of certain collections of subspaces of special type. II.
3. Ofelia Alas, Vladimir Tkachuk, Richard Wilson, Maximal pseudocompact spaces and the Preiss-Simon property
4. Alexander V. Korovin, Continuous actions of pseudocompact groups and axioms of topological group
5. Vladimir Vladimirovich Tkachuk, Some new versions of an old game
6. Jiří Reif, Some remarks on subspaces of weakly compactly generated Banach spaces
7. N. N. Yakovlev, On bicompacta in $\Sigma$-products and related spaces
8. L. V. Nakhmanson, N. N. Yakovlev, O бикoмпaктax, лeжaщиx в $\sigma$-пpoизвeдeнияx