Detail výsledku

Ordering in the Algebraic Hyperstructure Theory: Some Examples with a Potential for Applications in Social Sciences

NOVÁK, M. Ordering in the Algebraic Hyperstructure Theory: Some Examples with a Potential for Applications in Social Sciences. In Models and Theories in Social Systems. Studies in Systems, Decision and Control. Cham, Switzerland: Springer, 2018. p. 535-551. ISBN: 978-3-030-00083-7.
Typ
kapitola, resp. kapitoly v odborné knize
Jazyk
angličtina
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Abstrakt

In this chapter we include several examples of concepts of the algebraic hyperstructure theory, which are all based on the concept of ordering. We also show how these concepts could be linked. The reason why we make this selection, is the fact that, in social sciences, objects are often linked in two different ways, which can be represented by an operation (or a hyperoperation) and a relation. The algebraic hyperstructure theory is useful in considerations of social sciences because, in this theory, the result of an interaction of two objects is, generally speaking, a set of objects instead of one particular object.

Klíčová slova

EL-hyperstructure, generalizations of groups, hyperstructure theory, partially ordered semigroup, quasi-order hypergroups, ordered hyperstructures

URL
Rok
2018
Strany
535–551
Kniha
Models and Theories in Social Systems
Řada
Studies in Systems, Decision and Control
Vydání
1.
ISBN
978-3-030-00083-7
Vydavatel
Springer
Místo
Cham, Switzerland
DOI
EID Scopus
BibTeX
@inbook{BUT150481,
  author="Michal {Novák}",
  title="Ordering in the Algebraic Hyperstructure Theory: Some Examples with a Potential for Applications in Social Sciences",
  booktitle="Models and Theories in Social Systems",
  year="2018",
  publisher="Springer",
  address="Cham, Switzerland",
  series="Studies in Systems, Decision and Control",
  edition="1.",
  pages="535--551",
  doi="10.1007/978-3-030-00084-4\{_}28",
  isbn="978-3-030-00083-7",
  url="https://link.springer.com/book/10.1007/978-3-030-00084-4#about"
}
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