On additive functions with a non-decreasing normal order
W. Narkiewicz (1974)
Colloquium Mathematicae
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Displaying similar documents to “Radial Minkowski additive operators”
On additive functions with a non-decreasing normal order
On additive functions having a non-decreasing normal order
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Roger Crocker (1969)
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Problem 24 of the "Scottish book'' concerning additive functionals
Iwo Labuda, R. Daniel Mauldin (1984)
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Bogdan Pawlik (1987)
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L. Drewnowski (1978)
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I. Kátai (1969)
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J. Smital (1972)
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On some modifications of two theorems of Erdős
Katalin Kovács (1998)
Acta Mathematica et Informatica Universitatis Ostraviensis
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Integral representation of additive transformations on spaces
Utpal Bandyopadhyay (1973)
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On subaddidive and Ψ-additive mappings
Janusz Matkowski (2004)
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Vector Measures, c₀, and (sb) Operators
Elizabeth M. Bator, Paul W. Lewis, Dawn R. Slavens (2006)
Bulletin of the Polish Academy of Sciences. Mathematics
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Emmanuele showed that if Σ is a σ-algebra of sets, X is a Banach space, and μ: Σ → X is countably additive with finite variation, then μ(Σ) is a Dunford-Pettis set. An extension of this theorem to the setting of bounded and finitely additive vector measures is established. A new characterization of strongly bounded operators on abstract continuous function spaces is given. This characterization motivates the study of the set of (sb) operators. This class of maps is used to extend results...