Fuzzy Measure Theory
On Egoroff's theorems on fuzzy measure spaces
Fuzzy Sets and Systems - Non-additive measures and random processes
On Egoroff's theorems on finite monotone non-additive measure space
Fuzzy Sets and Systems
The Alexandroff theorem for Riesz space-valued non-additive measures
Fuzzy Sets and Systems
Continuity and compactness of the indirect product of two non-additive measures
Fuzzy Sets and Systems
Non-atomicity for fuzzy and non-fuzzy multivalued set functions
Fuzzy Sets and Systems
Regularity and autocontinuity of set multifunctions
Fuzzy Sets and Systems
Pseudo-atoms and Darboux property for set multifunctions
Fuzzy Sets and Systems
A Lusin type theorem for regular monotone uniformly autocontinuous set multifunctions
Fuzzy Sets and Systems
A set-valued Egoroff type theorem
Fuzzy Sets and Systems
Lusin's theorem on monotone measure spaces
Fuzzy Sets and Systems
The continuity and compactness of Riesz space-valued indirect product measures
Fuzzy Sets and Systems
Set-valued Lusin type theorem for null--null-additive set multifunctions
Fuzzy Sets and Systems
Information Sciences: an International Journal
Hi-index | 0.21 |
A smoothness condition (the multiple Egoroff property) is introduced and imposed on a Riesz space to show that every weakly null-additive, Riesz space-valued fuzzy Borel measure on any metric space is regular. It is also proved that Lusin's theorem remains valid for such Riesz space-valued non-additive measures.