Topological open problems in the geometry of Banach spaces.
J. Orihuela (2007)
Extracta Mathematicae
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Displaying similar documents to “Continuity properties up to a countable partition.”
Topological open problems in the geometry of Banach spaces.
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* This paper was supported in part by the Bulgarian Ministry of Education, Science and Technologies under contract MM-506/95. The main results of the paper are: Theorem 1. Let a Banach space E be decomposed into a direct sum of separable and reflexive subspaces. Then for every Hausdorff locally convex topological vector space Z and for every linear continuous bijective operator T : E → Z, the inverse T^(−1) is a Borel map. Theorem 2. Let us assume the continuum hypothesis....
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