Operator and function spaces which are K-analytic
Canela, Miguel A. (1983-1984)
Portugaliae mathematica
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Displaying similar documents to “K-analytic locally convex spaces”
Operator and function spaces which are K-analytic
A new class of weakly -analytic Banach spaces
Sophocles Mercourakis, E. Stamati (2006)
Commentationes Mathematicae Universitatis Carolinae
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In this paper we define and investigate a new subclass of those Banach spaces which are -analytic in their weak topology; we call them strongly weakly -analytic (SWKA) Banach spaces. The class of SWKA Banach spaces extends the known class of strongly weakly compactly generated (SWCG) Banach spaces (and their subspaces) and it is related to that in the same way as the familiar classes of weakly -analytic (WKA) and weakly compactly generated (WCG) Banach spaces are related. We show...
About an example of a Banach space not weaky K-analytic.
J. Kakol, M. López Pellicer (2009)
RACSAM
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Compact homomorphisms between algebras of analytic functions
Richard Aron, Pablo Galindo, Mikael Lindström (1997)
Studia Mathematica
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We prove that every weakly compact multiplicative linear continuous map from into is compact. We also give an example which shows that this is not generally true for uniform algebras. Finally, we characterize the spectra of compact composition operators acting on the uniform algebra , where is the open unit ball of an infinite-dimensional Banach space E.
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M. Valdivia (1989)
Studia Mathematica
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E. Ligocka (1973)
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Weakly uniformly rotund Banach spaces
Aníbal Moltó, Vicente Montesinos, José Orihuela, Stanimir L. Troyanski (1998)
Commentationes Mathematicae Universitatis Carolinae
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The dual space of a WUR Banach space is weakly K-analytic.