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  • Spaces of max-min measures on compact Hausdorff spaces
    Brydun, Viktoriya ; Zarichnyi, Michael, 1958-
    The notion of max-min measure is a counterpart of the notion of max-plus measure (Maslov measure or idempotent measure). In this paper we consider the spaces of max-min measures on the compact ... Hausdorff spaces. It is proved that the obtained functor of max-min measures is isomorphic to the functor of max-plus (idempotent) measures considered by the second-named author. However, it turns out that the monads generated by these functors are not isomorphic.
    Source: Fuzzy sets and systems : international journal of soft computing and intelligence. - ISSN 0165-0114 (Vol. 189, Oct. 2020, str. 138-151)
    Type of material - article, component part ; adult, serious
    Publish date - 2020
    Language - english
    COBISS.SI-ID - 18674265

    Link(s):

    https://doi.org/10.1016/j.fss.2019.06.012
    DOI

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