Publication: The Hereditary Dunford-Pettis Property On C(K,E)
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1987
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University of Illinois
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1. J. DIESTEL, A survey of results related to the Dunford-Pettis property, Contemporary Mathematics, vol. 2 (1980), pp. 15-60.
2. I. DOBIKOV, On representation of linear operators on Co(T, X), Czech. Math. J., vol. 21 (1971), pp. 13-30.
3. A. GROTHENDIV.CK, Sur les applications lin$.aires faiblement compactes d’espaces du type C( K), Canad, J. Math., vol. 5 (1953), pp. 129-173.
4. J. HAGLV.I, A counterexample to several questions about Banach spaces, Studia Math., vol..,55 (1977), pp. 289-308.
5. J. LINDENSTRAUSS and L. TZAFRIRI, Classical Banach Spaces I, Springer-Verlag, New York, 1977.
6. A. PLCZYNSrd and W. SZUNK, An example of a non-shrinking basis, Rev. Roumaine Math. Pures Appl., vol. 10 (1965), pp. 961-966.
7. Z. S.MADNL Banach spaces of continuous functions, PWN, Warsaw 1971.
8. M. TAtSRAND, The Dunford-Pettis property in C([0,1], E)and LX(E), Israel J. Math., vol. 44 (1983), pp. 317-321.