On the weak Borel property of methods of summation

Ludvík Prouza

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The space Weak H¹

Robert Fefferman, Fernando Soria (1987)

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Borel sets and countable series of operations

H. Griffiths (1957)

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Radon Measures on Banach Spaces with their Weak Topologies

Jayne, J., Rogers, C. (1995)

Serdica Mathematical Journal

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The main concern of this paper is to present some improvements to results on the existence or non-existence of countably additive Borel measures that are not Radon measures on Banach spaces taken with their weak topologies, on the standard axioms (ZFC) of set-theory. However, to put the results in perspective we shall need to say something about consistency results concerning measurable cardinals.

Nonmultiplicative measures in locally compact products

Miloslav Duchoň (1977)

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A continuous real-valued function on $E^{n}$ almost everywhere 1-1

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The dual of weak $L^{p}$

Michael Cwikel (1975)

Annales de l'institut Fourier

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For $1 < p < \infty$ , a characterization is given of the dual space of weak $L^{p}$ taken over a non atomic measure space.

Displaying similar documents to “On the weak Borel property of methods of summation”

The space Weak H¹

Borel sets and countable series of operations

Radon Measures on Banach Spaces with their Weak Topologies

Nonmultiplicative measures in locally compact products

On the generation of tight measures

A continuous real-valued function on E n almost everywhere 1-1

The dual of weak L p

A continuous real-valued function on $E^{n}$ almost everywhere 1-1

The dual of weak $L^{p}$