Property (S) of fuzzy measure and Riesz theorem
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Publication:1896313
DOI10.1016/0165-0114(94)90080-9zbMath0824.28014OpenAlexW2019409444MaRDI QIDQ1896313
Publication date: 9 November 1995
Published in: Fuzzy Sets and Systems (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0165-0114(94)90080-9
Related Items (22)
On Egoroff's theorems on fuzzy measure spaces ⋮ Conditions for Egoroff's theorem in non-additive measure theory ⋮ Absolute Continuity of Monotone Measure and Convergence in Measure ⋮ Egoroff's theorems for random sets on non-additive measure spaces ⋮ Pseudo-Convergences of Sequences of Measurable Functions on Monotone Multimeasure Spaces ⋮ The Egoroff property and the Egoroff theorem in Riesz space-valued non-additive measure theory ⋮ The smallest semicopula-based universal integrals. II: Convergence theorems ⋮ The topology on the space of measurable functions that is compatible with convergence in nonadditive measure ⋮ Some notes on monotone set-valued measures and Egoroff's theorem ⋮ On sufficient conditions for the Egoroff theorem of an ordered topological vector space-valued non-additive measure ⋮ On a sufficient condition of Lusin's theorem for non-additive measures that take values in an ordered topological vector space ⋮ Set-valued Lusin type theorem for null-null-additive set multifunctions ⋮ Stochastic convergence, uniform integrability and convergence in mean on fuzzy measure spaces ⋮ Lusin's theorem on monotone measure spaces ⋮ The relationship between structural characteristics of fuzzy measure and convergences of sequences of measurable functions ⋮ Convergence theorems for monotone measures ⋮ Convergence in measure theorems of nonlinear integrals of functions integrable to the \(p\)th power ⋮ Generalized convergence theorems for monotone measures ⋮ Convergence of sequence of measurable functions on fuzzy measure spaces ⋮ Integral with Respect to a Non Additive Measure: An Overview ⋮ Nonadditive measures and nonlinear integrals —focusing on a theoretical aspect— ⋮ On Lusin's theorem for non-additive measures that take values in an ordered topological vector space
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