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Modal operators on bounded residuated l-monoids

The result's identifiers

  • Result code in IS VaVaI

    <a href="https://www.isvavai.cz/riv?ss=detail&h=RIV%2F61989592%3A15310%2F08%3A00005595" target="_blank" >RIV/61989592:15310/08:00005595 - isvavai.cz</a>

  • Alternative codes found

    RIV/61989100:27510/08:00018319

  • Result on the web

  • DOI - Digital Object Identifier

Alternative languages

  • Result language

    angličtina

  • Original language name

    Modal operators on bounded residuated l-monoids

  • Original language description

    Bounded Rl-monoids generalize GMV-algebras, pseudo BL-algebras and Heyting algebras. States on such monoids are analogues of probability measures. The existence of states is connected with the existence of maximal filters which are normal. We prove thatevery good and normal perfect Rl-monoid, such that the GMV-algebra of its regular elements is symmetric, admits a (unique) state.

  • Czech name

    Modální operátory ma ohraničených reziduovaných l-monoidech

  • Czech description

    Ohraničené Rl-monoidy zobecňují GMV-algebry, pseudo BL-algebry a Heytingovy algebry. Stavy na takových monoidech jsou analogie pravděpodobnostních měr. Dokazujeme, že každý dobrý a normální perfektní Rl-monoid, takový, že GMV-algebra jeho regulárních prvků je symetrická, připouští (jediný) stav.

Classification

  • Type

    J<sub>x</sub> - Unclassified - Peer-reviewed scientific article (Jimp, Jsc and Jost)

  • CEP classification

    BA - General mathematics

  • OECD FORD branch

Result continuities

  • Project

  • Continuities

    Z - Vyzkumny zamer (s odkazem do CEZ)

Others

  • Publication year

    2008

  • Confidentiality

    S - Úplné a pravdivé údaje o projektu nepodléhají ochraně podle zvláštních právních předpisů

Data specific for result type

  • Name of the periodical

    Mathematica Bohemica

  • ISSN

    0862-7959

  • e-ISSN

  • Volume of the periodical

    133

  • Issue of the periodical within the volume

    3

  • Country of publishing house

    CZ - CZECH REPUBLIC

  • Number of pages

    13

  • Pages from-to

  • UT code for WoS article

  • EID of the result in the Scopus database