Weak compact generating in duality
Kamil John, Václav Zizler (1976)
Studia Mathematica
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Displaying similar documents to “Some remarks on non-separable Banach spaces with Markuševič basis”
Weak compact generating in duality
A note on Markuševič bases in weakly compactly generated Banach spaces
Jiří Reif (1974)
Commentationes Mathematicae Universitatis Carolinae
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On one generalization of weakly compactly generated Banach spaces
L. Vašák (1981)
Studia Mathematica
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A note on weakly Lindelöf determined Banach spaces
A. González, Vicente Montesinos (2009)
Czechoslovak Mathematical Journal
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We prove that weakly Lindelöf determined Banach spaces are characterized by the existence of a ``full'' projectional generator. Some other results pertaining to this class of Banach spaces are given.
On strong M-bases in Banach spaces with PRI.
Deba P. Sinha (2000)
Collectanea Mathematica
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If every member of a class P of Banach spaces has a projectional resolution of the identity such that certain subspaces arising out of this resolution are also in the class P, then it is proved that every Banach space in P has a strong M-basis. Consequently, every weakly countably determined space, the dual of every Asplund space, every Banach space with an M-basis such that the dual unit ball is weak* angelic and every C(K) space for a Valdivia compact set K , has a strong M-basis. ...
Isomorphic properties of Banach spaces of continuous functions
Z. Semadeni (1963)
Studia Mathematica
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The dual of every Asplund space admits a projectional resolution of the identity
Marián Fabian, Gilles Godefroy (1988)
Studia Mathematica
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Complemented and uncomplemented subspaces of Banach spaces.
Anatolij M. Plichko, David Yost (2000)
Extracta Mathematicae
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Does a given Banach space have any non-trivial complemented subspaces? Usually, the answer is: yes, quite a lot. Sometimes the answer is: no, none at all.