Boundedly barrelled spaces and the open mapping theorem
Iyahen, S.O. (1989)
Portugaliae mathematica
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Displaying similar documents to “Collections of convex sets which cover a Banach space”
Boundedly barrelled spaces and the open mapping theorem
Some characterization of c-paracompact and c-collectionwise normal spaces by continuous selections (II).
Juan Margalef Roig, Enrique Outerelo Domínguez (1980)
Revista Matemática Hispanoamericana
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Banach-Mackey spaces.
Qiu, Jing Hui, McKennon, Kelly (1991)
International Journal of Mathematics and Mathematical Sciences
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Convex-compact sets and Banach discs
I. Monterde, Vicente Montesinos (2009)
Czechoslovak Mathematical Journal
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Every relatively convex-compact convex subset of a locally convex space is contained in a Banach disc. Moreover, an upper bound for the class of sets which are contained in a Banach disc is presented. If the topological dual of a locally convex space is the -closure of the union of countably many -relatively countably compacts sets, then every weakly (relatively) convex-compact set is weakly (relatively) compact.
The theory of bounding subsets of topological vector spaces without convexity condition
Bayoumi, Aboubakr (1990)
Portugaliae mathematica
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Conjugate locally convex spaces IV
Krishnamurthy, V.
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On locally uniformly convex and differentiable norms in certain non-separable Banach spaces
S. Troyanski (1971)
Studia Mathematica
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The three space problem for locally bounded -spaces
N. J. Kalton (1978)
Compositio Mathematica
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