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2. Symmetry in Classical and Fuzzy Algebraic Hypercompositional Structures2020, scientific monograph Found in: ključnih besedah
Summary of found: ...symmetry, hypergroup, hyperring, hyperfield, fundamental relation, rough set,fuzzy set, multiset, soft set,...
Keywords: symmetry, hypergroup, hyperring, hyperfield, fundamental relation, rough set, fuzzy set, multiset, soft set, hyperhomography, BCK-algebra, multiautomatom, artificial neuron, hypergraph
Published: 27.03.2020; Views: 1793; Downloads: 0
 Fulltext (6,75 MB) |
3. Some open problems in hypercompositional algebraIrina Cristea, 2020, published scientific conference contribution abstract (invited lecture) Found in: ključnih besedah
Summary of found: ...hypergroup, hyperring, hyperfield, hypermodule, dependence relation, fundamental realtion, fuzzy reducibility...
Keywords: hypergroup, hyperring, hyperfield, hypermodule, dependence relation, fundamental realtion, fuzzy reducibility
Published: 23.06.2020; Views: 1839; Downloads: 0
Fulltext (646,95 KB) |
4. The Reducibility Concept in General HyperringsIrina Cristea, Milica Kankaraš, 2021, original scientific article Found in: ključnih besedah
Summary of found: ...general hyperring, reducibility, fundamental relation, equivalence...
Keywords: general hyperring, reducibility, fundamental relation, equivalence
Published: 25.08.2021; Views: 895; Downloads: 37
Fulltext (302,45 KB) |
5. Semihypergroup-Based Graph for Modeling International Spread of COVID-n in Social SystemsNarjes Firouzkouhi, Reza Ameri, Abbas Amini, Hashem Bordbar, 2022, original scientific article Abstract: Graph theoretic techniques have been widely applied to model many types of links in social systems. Also, algebraic hypercompositional structure theory has demonstrated its systematic
application in some problems. Influenced by these mathematical notions, a novel semihypergroup based graph (SBG) of G = hH, Ei is constructed through the fundamental relation gn on H, where semihypergroup H is appointed as the set of vertices and E is addressed as the set of edges on SBG. Indeed, two arbitrary vertices x and y are adjacent if xgny. The connectivity of graph G is characterized by xg y, whereby the connected components SBG of G would be exactly the elements of the fundamental group H/g . Based on SBG, some fundamental characteristics of the graph such as complete, regular, Eulerian, isomorphism, and Cartesian products are discussed along with illustrative examples to clarify the relevance between semihypergroup H and its corresponding graph. Furthermore, the notions of geometric space, block, polygonal, and connected components are introduced in terms of the developed SBG. To formulate the links among individuals/countries in
the wake of the COVID (coronavirus disease) pandemic, a theoretical SBG methodology is presented to analyze and simplify such social systems. Finally, the developed SBG is used to model the trend diffusion of the viral disease COVID-n in social systems (i.e., countries and individuals).
Found in: ključnih besedah
Summary of found: ...= hH, Ei is constructed through the fundamental relation gn on H, where semihypergroup H...
Keywords: graph theory, hypergroup, fundamental relation, social systems, geometric space
Published: 23.11.2022; Views: 247; Downloads: 0
Fulltext (4,16 MB) |
