Results 81 to 90 of about 186 (132)
(weakly) (s,n)-closed hyperideals
, 2023 A multiplicative hyperring is a well-known type of algebraic hyperstructures which extend a ring to a structure in which the addition is an operation but multiplication is a hyperoperation. Let G be a commutative multiplicative hyperring and s,n \in Z^+.
Anbarloei, Mahdi
core
Fuzzy hypergroups based on fuzzy relations
, 2010 Based on fuzzy reasoning in fuzzy logic, this paper studies a fuzzy hyperoperation and a fuzzy hypergroupoid associated with a fuzzy relation. A sufficient and necessary condition for such a fuzzy hypergroupoid being a fuzzy hypergroup is given, and the ...
Hongxing Li +5 more
core +1 more source
Symmetry in Hyperstructure: Neutrosophic Extended Triplet Semihypergroups and Regular Hypergroups
, 2019 The symmetry of hyperoperation is expressed by hypergroup, more extensive hyperalgebraic structures than hypergroups are studied in this paper. The new concepts of neutrosophic extended triplet semihypergroup (NET- semihypergroup) and neutrosophic ...
Xiaohong Zhang +2 more
core +1 more source
Elements of Hyperstructure Theory in UWSN Design and Data Aggregation
, 2019 In our paper we discuss how elements of algebraic hyperstructure theory can be used in the context of underwater wireless sensor networks (UWSN). We present a mathematical model which makes use of the fact that when deploying nodes or operating the ...
Křehlík, Štěpán +5 more
core +1 more source
A new kind of fuzzy n-ary hypergroups in the framework of soft set theory. [PDF]
ScientificWorldJournal, 2014 Li H, Yin Y.
europepmc +1 more source
Algebraic Hyperstructures of Vague Soft Sets Associated with Hyperrings and Hyperideals. [PDF]
ScientificWorldJournal, 2015 Selvachandran G, Salleh AR.
europepmc +1 more source
Fuzzy γ-hyperideals in γ-hypersemirings by using triangular norms. [PDF]
ScientificWorldJournal, 2014 Ersoy BA +3 more
europepmc +1 more source
, 2003 In this paper we start with a lattice (X, and define, in terms of #, a family of crisp hyperoperations X). We show that, for every p, the hyperalgebra p ) is a join space and the hyperalgebra (X, is very similar to a hyperlattice.
Ath Kehagias, K. Serafimidis
core
Double-framed soft hypervector spaces. [PDF]
ScientificWorldJournal, 2014 Muhiuddin G, Al-Roqi AM.
europepmc +1 more source