The largest class of hyperstructures is the one which satisfy the weak properties. These are called Hv-structures introduced in 1990 and they proved to have a lot of applications on several applied sciences. Special classes of elements appeared to have new interesting properties applicable in other sciences. We present some results on hyperstructures containing ‘single’ elements, and some new constructions. Keywords: hyperstructures; Hv-structures; single elements
In this paper, we introduce the concept of Hv-semilattice and obtain some char-acterizations of it. ...
AbstractStructures exhibiting strong comprehension properties have been utilized in different fields...
We define a new class of hyperstructures called 'double hypergroupoids' suitable to describe inciden...
The largest class of hyperstructures is the class of H v -structures. This is the class of hyperstru...
Higher structures occur and play an important role in all sciences and their applications. In a seri...
In a series of papers, we have discussed higher structures in science in general, and developed a fr...
In classical group theory, two elements composed yield another element. This theory, definitely, has...
Hyperstructures have applications in mathematics and in other sciences, which range from biology, ha...
The theory of hyperstructures is of great importance due to its connections to various fields of Sci...
AbstractWe first recall our results on enumeration of hypergroups and Hv-groups of order 2, 3 and 4....
Algebraic hyperstructures represent a natural extension of classical algebraic structures and they h...
Fundamental structures are the main tools in the study of hyperstructures. Fundamental equivalence r...
AbstractIn a hypergroup, especially in the generalization called Hv-group, several convolutions can ...
The aim of this paper is to remind the history of multistructures resp. hyperstructures mainly Hν–st...
Networks represent a major modelling tool in complex systems and the natural sciences. When consider...
In this paper, we introduce the concept of Hv-semilattice and obtain some char-acterizations of it. ...
AbstractStructures exhibiting strong comprehension properties have been utilized in different fields...
We define a new class of hyperstructures called 'double hypergroupoids' suitable to describe inciden...
The largest class of hyperstructures is the class of H v -structures. This is the class of hyperstru...
Higher structures occur and play an important role in all sciences and their applications. In a seri...
In a series of papers, we have discussed higher structures in science in general, and developed a fr...
In classical group theory, two elements composed yield another element. This theory, definitely, has...
Hyperstructures have applications in mathematics and in other sciences, which range from biology, ha...
The theory of hyperstructures is of great importance due to its connections to various fields of Sci...
AbstractWe first recall our results on enumeration of hypergroups and Hv-groups of order 2, 3 and 4....
Algebraic hyperstructures represent a natural extension of classical algebraic structures and they h...
Fundamental structures are the main tools in the study of hyperstructures. Fundamental equivalence r...
AbstractIn a hypergroup, especially in the generalization called Hv-group, several convolutions can ...
The aim of this paper is to remind the history of multistructures resp. hyperstructures mainly Hν–st...
Networks represent a major modelling tool in complex systems and the natural sciences. When consider...
In this paper, we introduce the concept of Hv-semilattice and obtain some char-acterizations of it. ...
AbstractStructures exhibiting strong comprehension properties have been utilized in different fields...
We define a new class of hyperstructures called 'double hypergroupoids' suitable to describe inciden...