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dc.contributor.authorTsintsadze, Magda-
dc.date.accessioned2016-04-15T07:32:21Z-
dc.date.available2016-04-15T07:32:21Z-
dc.date.issued2006-
dc.identifier.urihttp://www.nplg.gov.ge/dspace/handle/1234/152606-
dc.description.tableofcontents1. Introduction –– 2.Chapter I. Color Representation in Fuzzy Probabilistic Model § 1.1 Notion and Properties of Color–– § 1.2 Information Functions Representation–– § 1.3 Connection between canonically conjugated colors–– 3. Chapter II. Joint Representation of Characteristic Functions–– § 2.1 Characteristic functions of canonically conjugated colors–– § 2. 2 Canonically conjugated colors joint distribution–– 4. Chapter III. Optimal Real F numbers–– § 3.1 Main Definitions–– § 3.2 Interpretation of the Basic fuzzy Set Theoretic Operations for Optimal Model–– § 3.3 Cartesian product of Colors–– § 3.4 Color Value Calculation Condition–– 3.5 Conditional by Color Fuzzy Subsets–– 5. Chapter IV Arithmetic Operations on Fuzzy Numbers at Probabilistic Model–– § 4.2 Opposite F Numbers–– § 4.3 Mixed Fuzzy Real Numbers–– 6. Application–– 7. Reference.-
dc.format.extent92 გვ.en_US
dc.language.isoenen_US
dc.publisherთბილისიen_US
dc.sourceProbabilistic model of canonically conjugated fuzzy subsets / M. Tsintsadze: Diss. for scient. degree "Cand. of phys.-math. sciences" 01.01.08 / Tb. State Univ. - Tb., 2006 - 106p. - - Bibliogr.: p. 103-106.(საქართველოს პარლამენტის ეროვნული ბიბლიოთეკა, საარქივო ფონდი)en_US
dc.subjectმათემატიკაen_US
dc.subjectკიბერნეტიკაen_US
dc.titleProbabilistic Model of Canonically Conjugated Fuzzy Subsetsen_US
dc.typeThesisen_US
dc.rights.holderსაქართველოს პარლამენტის ეროვნული ბიბლიოთეკაen_US
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