Result Details
Several aspects of generalizing one construction of hyperstructures from quasi-ordered semigroups
        NOVÁK, M.; KŘEHLÍK, Š. Several aspects of generalizing one construction of hyperstructures from quasi-ordered semigroups. International journal of algebraic hyperstructures and its applications, 2016, vol. 2 (2015), no. 1, p. 113-124.  ISSN: 2383-2851.
    
                Type
            
        
                journal article
            
        
                Language
            
        
                English
            
        
            Authors
            
        
                Novák Michal, doc. RNDr., Ph.D., UMAT (FEEC)
                
Křehlík Štěpán, RNDr., Ph.D.
        Křehlík Štěpán, RNDr., Ph.D.
                    Abstract
            
        EL-hyperstructures are hyperstructures constructed from single-valued quasi-ordered semigroups. For some kinds of sets it is difficult to find a meaningful single-valued associative operation which could be used as a basis for constructing the EL-hyperstructure. In this paper we use the systematic approach to defining it. We concentrate on multicomponent sets and briefly mention the n-ary context of the construction.
                Keywords
            
        EL-hyperstructures, quasi-ordered semigroups, hyperstructure theory
                Published
            
            
                    2016
                    
                
            
                    Pages
                
            
                        113–124
                
            
                    Journal
                
            
                    International journal of algebraic hyperstructures and its applications, vol. 2 (2015), no. 1, ISSN 2383-2851
                
            
                    BibTeX
                
            @article{BUT130580,
  author="Michal {Novák} and Štěpán {Křehlík}",
  title="Several aspects of generalizing one construction of hyperstructures from quasi-ordered semigroups",
  journal="International journal of algebraic hyperstructures and its applications",
  year="2016",
  volume="2 (2015)",
  number="1",
  pages="113--124",
  issn="2383-2851"
}
                
                Departments
            
        
                Department of Mathematics 
                (UMAT)