Total subspaces in dual Banach spaces which are not norming
classification
🧮 math.FA
keywords
banachdualnormingquotientspacesubspacetotalcontains
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The main result: the dual of separable Banach space $X$ contains a total subspace which is not norming over any infinite dimensional subspace of $X$ if and only if $X$ has a nonquasireflexive quotient space with the strictly singular quotient mapping.
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