F-spaces with a basis which is which is shrinking but not hyper-shrinking
L. Drewnowski (1979)
Studia Mathematica
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Displaying similar documents to “Generalized bases in topological linear spaces”
F-spaces with a basis which is which is shrinking but not hyper-shrinking
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J. Retherford (1964)
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V. Moscatelli (1974)
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Weak* bases in conjugate Banach spaces
I. Singer (1961)
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CSTUG editorial board (2009)
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Journal Supporting Parties on a Long-term Basis
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Universal bases
A. Pełczyński (1969)
Studia Mathematica
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Aspects of unconditionality of bases in spaces of compact operators
James R. Holub (1998)
Annales Polonici Mathematici
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E. Tutaj has introduced classes of Schauder bases termed "unconditional-like" (UL) and "unconditional-like*" (UL*) whose intersection is the class of unconditional bases. In view of this association with unconditional bases, it is interesting to note that there exist Banach spaces which have no unconditional basis and yet have a basis of one of these two types (e.g., the space 𝓞[0,1]). In the same spirit, we show in this paper that the space of all compact operators on a reflexive Banach...
Schauder bases in compatible topologies
E. Dubinsky, J. Retherford (1967)
Studia Mathematica
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