Examples of separable spaces which do not contain $l_{1}$ and whose duals are non-separable

J. Lindenstrauss; C. Stegall

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The $l_{1}^{n}$ problem and degrees of non-reflexivity (II)

W. Davis, J. Lindenstrauss (1976)

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A counterexample to several questions about Banach spaces

James Halger (1977)

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A normalized weakly null sequence with no shrinking subsequence in a Banach space not containing $ℓ_{1}$

E. Odell (1980)

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Banach spaces quasi-reflexive of order one

Robert James (1977)

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Strongly nonnorming subspaces and prequojections

Vincenzo Moscatelli (1990)

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Subspaces of $L_{p}$ which embed into $l_{p}$

W. B. Johnson, E. Odell (1974)

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An estimation of the Lebesgue functions of biorthogonal systems with an application to the non-existence of some bases in C and $L^{1}$

Stanisław Kwapień, Stanisław Szarek (1979)

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Representing and absolutely representing systems

V. Kadets, Yu. Korobeĭnik (1992)

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We introduce various classes of representing systems in linear topological spaces and investigate their connections in spaces with different topological properties. Let us cite a typical result of the paper. If H is a weakly separated sequentially separable linear topological space then there is a representing system in H which is not absolutely representing.

Isomorphic characterizations of inner product spaces by orthogonal series with vector valued coefficients

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A generalization of results of R.C. James concerning absolute basis in Banach spaces

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Displaying similar documents to “Examples of separable spaces which do not contain l 1 and whose duals are non-separable”

Displaying similar documents to “Examples of separable spaces which do not contain $l_{1}$ and whose duals are non-separable”