Information Sciences: an International Journal
A first course in fuzzy logic
Redefined fuzzy Hv-submodules and many valued implications
Information Sciences: an International Journal
Generalized fuzzy Hv-submodules endowed with interval valued membership functions
Information Sciences: an International Journal
Generalized fuzzy Hv-submodules endowed with interval valued membership functions
Information Sciences: an International Journal
Applications of interval valued t-norms (t-conorms) to fuzzy n-ary sub-hypergroups
Information Sciences: an International Journal
Computers & Mathematics with Applications
Some remarks on congruences obtained from the L-fuzzy Nakano hyperoperation
Information Sciences: an International Journal
Atanassov's intuitionistic fuzzy grade of hypergroups
Information Sciences: an International Journal
Fuzzy hyperrings (Hv-rings) based on fuzzy universal sets
Information Sciences: an International Journal
Computers & Mathematics with Applications
Journal of Intelligent & Fuzzy Systems: Applications in Engineering and Technology
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In this paper we start with a lattice (X, ∨, ∧) and define, in terms of ∨, a family of crisp hyperoperations ⊔p (one hyperoperation for each p∈X). We show that, for every p, the hyperalgebra (X, ⊔p) is a join space and the hyperalgebra (X, ⊔p, ∧) is very similar to a hyperlattice. Then we use the hyperoperations ⊔p as p-cuts to introduce an L-fuzzy hyperoperation ⊔ and show that (X, ⊔) is an L-fuzzy join space and the hyperalgebra (X, ⊔p, ∧) is very similar to an L-fuzzy hyperlattice.