Barrelledness Conditions on S (...;E) and B(...;E).
On Denjoy-Dunford and Denjoy-Pettis integrals
The two main results of this paper are the following: (a) If X is a Banach space and f : [a,b] → X is a function such that x*f is Denjoy integrable for all x* ∈ X*, then f is Denjoy-Dunford integrable, and (b) There exists a Dunford integrable function which is not Pettis integrable on any subinterval in [a,b], while belongs to for every subinterval J in [a,b]. These results provide answers to two open problems left by R. A. Gordon in [4]. Some other questions in connection with Denjoy-Dundord...
On the mutually non isomorphic
In this note we survey the partial results needed to show the following general theorem: is a family of mutually non isomorphic Banach spaces. We also comment some related facts and open problems.
On the Surjective Dunford-Pettis Property.
On the surjective Dunford-Pettis property
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