Locally convex topological vector space that coincides with the continuous dual of its continuous dual space, both as linear space and as topological space
loke konveksa spaco, kiu egalas la dualon de sia dualo (eo)
locally convex topological vector space that coincides with the continuous dual of its continuous dual space, both as linear space and as topological space (en)
typ unormowanej przestrzeni liniowej (pl)
스스로의 연속 쌍대의 연속 쌍대와 표준적으로 동형인 국소 볼록 공간 (ko)
банахово пространство (в более общем случае локально выпуклое пространство) X, совпадающее при каноническом вложении со своим вторым сопряженным X** (ru)
A real Banach space is reflexive if and only if every pair of non-empty disjoint closed convex subsets, one of which is bounded, can be strictly separated by a hyperplane. (en)
A Banach space is reflexive if and only if every continuous linear functional on attains its supremum on the closed unit ball in (en)
A locally convex Hausdorff space is semi-reflexive if and only if with the -topology has the Heine–Borel property . (en)
A locally convex space is reflexive if and only if it is semi-reflexive and barreled. (en)
The strong dual of a semireflexive space is barrelled. (en)
If is a Hausdorff locally convex space then the canonical injection from into its bidual is a topological embedding if and only if is infrabarreled. (en)