Two principles for extending probability measures

DOI10.1007/BF01176900zbMath0368.60005MaRDI QIDQ1242586

Albert Ascherl, Jürgen Lehn

Publication date: 1977

Published in: Manuscripta Mathematica (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/154454

Mathematics Subject Classification ID

Probability measures on topological spaces (60B05)

Related Items (17)

A Mazur-Orlicz type theorem for submodular set functions ⋮ Measures admitting extremal extensions ⋮ Ideals of null sets of set functions ⋮ An integral for nonmeasurable correspondences and the Shapley-interval ⋮ Minimax theorems with one-sided randomization ⋮ Ein Fortsetzungssatz für gruppenwertige Maße ⋮ On Monogenic Operators and Measures ⋮ Unnamed Item ⋮ On Sets Nonmeasurable with Respect to Invariant Measures ⋮ On extensions of partial functions ⋮ Bands of invariantly extensible measures ⋮ Supermartingales as Radon-Nikodym densities and related measure extensions ⋮ Measures on topological spaces ⋮ On an extendability problem for measures ⋮ The sigma-core of convex games and the problem of measure extension ⋮ Components in vector lattices and extreme extensions of quasi-measures and measures ⋮ On unique extensions of positive additive set functions

Cites Work

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• Extension of Measures and Stochastic Equations
• Ma\fortsetzungen und Aumann's Selektionstheorem
• On the uniqueness of pre-image measures
• On the extension problem for measures
• Extremal and Monogenic Additive Set Functions
• Measures in Denumerable Spaces
• Extensions of Measures and the Von Neumann Selection Theorem
• Die Konstruktion eines Ma\es zu vorgegebenem Marginalma\ mit Μ(B 0)=1 für eine vorgegebene MengeB 0
• Extensions of measure

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