The generalized associative law in vague groups and its applications. I.

DOI10.1016/J.INS.2005.01.020zbMath1086.20044OpenAlexW4246499108MaRDI QIDQ819317

Mustafa Demirci

Publication date: 28 March 2006

Published in: Information Sciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.ins.2005.01.020

zbMATH Keywords

fuzzy groupsfuzzy arithmeticvague groupsfuzzy equivalencesvague arithmeticvague semigroupsfuzzy equalitiesgeneralized vague associative law

Mathematics Subject Classification ID

Theory of fuzzy sets, etc. (03E72) Interval and finite arithmetic (65G30) Fuzzy groups (20N25) Semigroups (20M99)

Related Items (2)

An introduction to vague complemented ordered sets ⋮ The generalized associative law in vague groups and its applications. II.

Cites Work

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• Products of elements in vague semigroups and their implementations in vague arithmetic.
• Partial ordering in L-underdeterminate sets
• On the structure of F-indistinguishability operators
• Quotients with respect to similarity relations
• \(\mathcal T\)-partitions of the real line generated by idempotent shapes
• Similarity relations and BK-relational products
• Metrics and \(\mathcal T\)-equalities
• Fuzzy functions and their applications
• The generalized associative law in smooth groups.
• The generalized associative law in vague groups and its applications. II.
• Similarity relations and fuzzy orderings
• Vague groups and generalized vague subgroups on the basis of \(([0,1,\leqslant,\wedge)\).]
• A SIMILARITY-BASED GENERALIZATION OF FUZZY ORDERINGS PRESERVING THE CLASSICAL AXIOMS
• Foundations of fuzzy functions and vague algebra based on many-valued equivalence relations, part I: fuzzy functions and their applications
• Foundations of fuzzy functions and vague algebra based on many-valued equivalence relations, part II: vague algebraic notions
• Foundations of fuzzy functions and vague algebra based on many-valued equivalence relations, part III: constructions of vague algebraic notions and vague arithmetic operations
• Indistinguishability operators in measurement theory, Part I: Conversions of indistinguishability operators with respect to scales
• FUNDAMENTALS OF M-VAGUE ALGEBRA AND M-VAGUE ARITHMETIC OPERATIONS

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