Decomposition of additive set functions
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Publication:2653316
DOI10.1215/S0012-7094-43-01061-0zbMath0063.06492WikidataQ106771937 ScholiaQ106771937MaRDI QIDQ2653316
Publication date: 1943
Published in: Duke Mathematical Journal (Search for Journal in Brave)
Related Items (27)
Generalizations of the Vitali-Hahn-Saks Theorem on Vector Measures ⋮ Limit theorems in \((l)\)-groups with respect to \((D)\)-convergence ⋮ On the existence of a control measure for strongly bounded vector measures ⋮ On the existence of a control measure for strongly bounded vector measures ⋮ On compactness and extreme points of some sets of quasi-measures and measures. IV ⋮ Decomposition Theorems for Vector Measures ⋮ Equicontinuity and uniform boundedness for non-commutative groups ⋮ The Vitali-Hahn-Saks and Nikodym theorems for additive functions. II ⋮ Approximate Hahn decompositions, uniform absolute continuity and uniform integrability ⋮ Nonstandard methods in measure theory ⋮ On Vector Measures ⋮ The Lebesgue decomposition for lattices of projection operators ⋮ On compactness and convergence in spaces of measures ⋮ On Vitaly-Hahn-Saks-Nikodym theorems ⋮ Fortsetzung von Maßen mit Werten in uniformen Halbgruppen ⋮ An analog of the Vitali-Hahn-Saks theorem ⋮ On vector measures related to deterministic non-stationary stochastic processes ⋮ Abstract Lebesgue-Radon-Nikodym theorems ⋮ Functional operators and properties of set functions ⋮ Decomposition of group-valued additive set functions ⋮ On Brooks-Jewett, Vitali-Hahn-Saks and Nikodým convergence theorems for quasi-triangular functions ⋮ The one-dimensional diffusion process and unitary representations of \(R^ 1\). ⋮ Linear Operators and Vector Measures ⋮ Strong additivity, absolute continuity, and compactness in spaces of measures ⋮ The Lebesgue Decomposition for Group-Valued Set Functions ⋮ Automatic boundedness of quantum measures ⋮ Decompositions of vector measures in Riesz spaces and Banach lattices
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