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RESEARCH PRODUCT
An integral representation for decomposable measures of measurable functions
Siegfried WeberSiegfried WeberErich Peter KlementErich Peter Klementsubject
Discrete mathematicsIntegral representationMarkov kernelMeasurable functionApplied MathematicsGeneral MathematicsDiscrete Mathematics and CombinatoricsInterval (graph theory)Type (model theory)Space (mathematics)Measure (mathematics)Mathematicsdescription
We start with a measurem on a measurable space (Ω,A), decomposable with respect to an Archimedeant-conorm ⊥ on a real interval [0,M], which generalizes an additive measure. Using the integral introduced by the second author, a Radon-Nikodym type theorem, needed in what follows, is given.
year | journal | country | edition | language |
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1994-04-01 | Aequationes Mathematicae |