THE INDEX FUNCTION OPERATOR FOR O-REGULARLY VARYING FUNCTIONS

dc.citation.epage1046
dc.citation.spage1041
dc.citation.volume47
dc.contributor.authorDJURČIĆ, DRAGAN
dc.contributor.authorFATIĆ, DANICA
dc.contributor.authorELEZ, NEBOJŠA
dc.date.accessioned2024-12-18T12:11:13Z
dc.date.available2024-12-18T12:11:13Z
dc.date.issued2023
dc.description.abstractThe paper examines the functional transformation K of the class ORVφ (see [3]) into the class of positive functions on interval (0,+∞) defined as follows: (0.1) K(f) = kf , where kf (λ) = limsup x→+∞ f(λx) f(x) , λ ∈ (0,+∞), and f ∈ ORVφ. Let f ∈ IRVφ or SOφ (see [4]), K be the transformation (0.1) and for any n ∈ N, Kn(f) = K(K · · · (K | {z } n (f)) · · · ), then the function p(s) = limn→+∞ Kn(f)(s), s > 0, is IRVφ (and continuous) and SOφ, respectively.
dc.identifier.doi10.46793/KgJMat2307.1041DJ
dc.identifier.urihttps://vaseljena.ues.rs.ba/handle/123456789/1410
dc.language.isoen
dc.publisherUniversity of Kragujevac, Faculty of Science
dc.sourceKragujevac Journal of Mathematics
dc.subjectO-regularly varying function, index function.
dc.titleTHE INDEX FUNCTION OPERATOR FOR O-REGULARLY VARYING FUNCTIONS
dc.typeArticle
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