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Let be a reflexive space.
Then, C, as closed, bounded convex subset in a reflexive space, is weakly compact.
But a locally uniformly convex space is not necessarily a reflexive space.
In [7] T Domínguez Benavides proved that any reflexive space can be so renormed.
We prove that there is a reflexive space with a basis Z such that every T∈A factors through Z.
It is known that if {x n } is a bounded sequence in a reflexive space, then ω w ({x n }) = ∅.
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We recall some known results such as the existence of Torricellian point(s) in reflexive spaces.
It is well known that in reflexive spaces ∇f = (∇f* −1 (see [9], page 83).
Sims raised the question whether reflexive spaces with WORTH property have (FPP).
Therefore both have the and hence the result follows for nonseparable reflexive spaces.
Spaces with Radon-Nikodym property include separable dual spaces and reflexive spaces, which include, in particular, Hilbert spaces.
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