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Symmetry in Classical and Fuzzy Algebraic Hypercompositional Structures

dc.contributor.authorCristea, Irina*
dc.date.accessioned2021-02-12T05:04:20Z
dc.date.available2021-02-12T05:04:20Z
dc.date.issued2020*
dc.date.submitted2020-06-09 16:38:57*
dc.identifier46150*
dc.identifier.urihttps://directory.doabooks.org/handle/20.500.12854/60381
dc.description.abstractThis book is a collection of 12 innovative research papers in the field of hypercompositional algebra, 7 of them being more theoretically oriented, with the other 5 presenting strong applicative aspects in engineering, control theory, artificial intelligence, and graph theory. Hypercompositional algebra is now a well-established branch of abstract algebra dealing with structures endowed with multi-valued operations, also called hyperoperations, having a set as the result of the interrelation between two elements of the support set. The theoretical papers in this book are principally related to three main topics: (semi)hypergroups, hyperfields, and BCK-algebra. Heidari and Cristea present a natural generalization of breakable semigroups, defining the breakable semihypergroups where every non-empty subset is a subsemihypergroup. Using the fundamental relation ? on a hypergroup, some new properties of the*
dc.languageEnglish*
dc.subjectQA1-939*
dc.subjectQ1-390*
dc.subject.classificationbic Book Industry Communication::P Mathematics & scienceen_US
dc.subject.otherintuitionistic fuzzy soft strong hyper BCK-ideal*
dc.subject.othertime-varying artificial neuron*
dc.subject.otherclustering protocols*
dc.subject.other1-hypergroup*
dc.subject.otherfuzzy multi-Hv-ideal*
dc.subject.othermultisets*
dc.subject.otherq-rung picture fuzzy line graphs*
dc.subject.othersemi-symmetry*
dc.subject.otherrough set*
dc.subject.otherquasi-multiautomaton*
dc.subject.otherheight*
dc.subject.othertransposition hypergroup*
dc.subject.otherHv-ring*
dc.subject.otherm-polar fuzzy hypergraphs*
dc.subject.otherHv-structures*
dc.subject.otherselection operation*
dc.subject.otherupper approximation*
dc.subject.otherinvertible subhypergroup*
dc.subject.otherbreakable semigroup*
dc.subject.otherintuitionistic fuzzy soft weak hyper BCK ideal*
dc.subject.otherfunctions on multiset*
dc.subject.othersubmultiset*
dc.subject.otherm-polar fuzzy equivalence relation*
dc.subject.othersemihypergroup*
dc.subject.othergranular computing*
dc.subject.otherq-rung picture fuzzy graphs*
dc.subject.otherlinear differential operator*
dc.subject.otherperfect edge regular*
dc.subject.otherHv-ideal*
dc.subject.otherlower BCK-semilattice*
dc.subject.othersquare q-rung picture fuzzy graphs*
dc.subject.otherminimal prime decomposition*
dc.subject.otherlevel hypergraphs*
dc.subject.otherhyperfield*
dc.subject.otherquasi-automaton*
dc.subject.otherhyperring*
dc.subject.othersemi-prime closure operation*
dc.subject.otheredge regular*
dc.subject.otherUWSN*
dc.subject.other(hyper)homography*
dc.subject.otherrelative annihilator*
dc.subject.otherhypergroup*
dc.subject.otherintuitionistic fuzzy soft s-weak hyper BCK-ideal*
dc.subject.otherfundamental equivalence relation*
dc.subject.otherintuitionistic fuzzy soft hyper BCK ideal*
dc.subject.otherhyperideal*
dc.subject.otherlower approximation*
dc.subject.othermultiset*
dc.subject.otherfundamental relation*
dc.subject.otherego networks*
dc.subject.otherapplication*
dc.subject.otherminimal prime factor*
dc.subject.othersingle-power cyclic hypergroup*
dc.subject.otherordered group*
dc.subject.otherfuzzy multiset*
dc.titleSymmetry in Classical and Fuzzy Algebraic Hypercompositional Structures*
dc.typebook
oapen.identifier.doi10.3390/books978-3-03928-709-3*
oapen.relation.isPublishedBy46cabcaa-dd94-4bfe-87b4-55023c1b36d0*
oapen.relation.isbn9783039287093*
oapen.relation.isbn9783039287086*
oapen.pages208*
oapen.edition1st*


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