Publication date
January 1987
DOI Publisher
Coordinamento SIBA - Università del SalentoAbstract
A Banach space X has a strongly non-norming subspace in its dual if and only if X has infinite codimension in its second dual
A Banach space X has a strongly non-norming subspace in its dual if and only if X has infinite codimension in its second dual
Let E be a Fréchet Schwartz space with a continuous norm and with a finite-dimensional decomposition...
AbstractFor every nonreflexive Banach space X, every sequence (x*n*)n ≥ 0 ⊂ X**, and every integer k...
AbstractWe give a covering type characterization for the class of dual Banach spaces with an equival...
summary:The strong subdifferentiability of norms (i.e\. one-sided differentiability uniform in direc...
If a separable Banach space X is such that for some nonquasireflexive Banach space Y there exists a ...
Abstract. The strong subdifferentiability of norms (i.e. one-sided dif-ferentiability uniform in dir...
Abstract. The strong subdifferentiability of norms (i.e. one-sided dif-ferentiability uniform in dir...
The main topic of this thesis is separation of points and w∗ -derived sets in dual Banach spaces. We...
If a Banach space has an unconditional basis it either contains a continuum of non isomorphic subspa...
Let X be a Banach space and Y a closed subspace. We obtain simple geometric characterizations of Phe...
Abstract This paper shows that every non-separable hereditarily indecomposable Banach space admits a...
SIGLEAvailable from British Library Document Supply Centre- DSC:D43276/82 / BLDSC - British Library ...
This thesis will centre on the concept of norming subspaces in the dual of a Banach space. We shall ...
AbstractFor every nonreflexive Banach space X, every sequence (x*n*)n ≥ 0 ⊂ X**, and every integer k...
AbstractThe dual X∗ of a Banach space X admits a dual σ-LUR norm if (and only if) X∗ admits a σ-weak...
Let E be a Fréchet Schwartz space with a continuous norm and with a finite-dimensional decomposition...
AbstractFor every nonreflexive Banach space X, every sequence (x*n*)n ≥ 0 ⊂ X**, and every integer k...
AbstractWe give a covering type characterization for the class of dual Banach spaces with an equival...
summary:The strong subdifferentiability of norms (i.e\. one-sided differentiability uniform in direc...
If a separable Banach space X is such that for some nonquasireflexive Banach space Y there exists a ...
Abstract. The strong subdifferentiability of norms (i.e. one-sided dif-ferentiability uniform in dir...
Abstract. The strong subdifferentiability of norms (i.e. one-sided dif-ferentiability uniform in dir...
The main topic of this thesis is separation of points and w∗ -derived sets in dual Banach spaces. We...
If a Banach space has an unconditional basis it either contains a continuum of non isomorphic subspa...
Let X be a Banach space and Y a closed subspace. We obtain simple geometric characterizations of Phe...
Abstract This paper shows that every non-separable hereditarily indecomposable Banach space admits a...
SIGLEAvailable from British Library Document Supply Centre- DSC:D43276/82 / BLDSC - British Library ...
This thesis will centre on the concept of norming subspaces in the dual of a Banach space. We shall ...
AbstractFor every nonreflexive Banach space X, every sequence (x*n*)n ≥ 0 ⊂ X**, and every integer k...
AbstractThe dual X∗ of a Banach space X admits a dual σ-LUR norm if (and only if) X∗ admits a σ-weak...
Let E be a Fréchet Schwartz space with a continuous norm and with a finite-dimensional decomposition...
AbstractFor every nonreflexive Banach space X, every sequence (x*n*)n ≥ 0 ⊂ X**, and every integer k...
AbstractWe give a covering type characterization for the class of dual Banach spaces with an equival...
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