Detail publikačního výsledku

Homomorphisms of EL-hyperstructures based on a certain classical transformation

CHVALINA, J.; KŘEHLÍK, Š.; NOVÁK, M.

Originální název

Homomorphisms of EL-hyperstructures based on a certain classical transformation

Anglický název

Homomorphisms of EL-hyperstructures based on a certain classical transformation

Druh

Článek recenzovaný mimo WoS a Scopus

Originální abstrakt

Motivated by properties of the Laplace transformation and certain types of ordinary differential equations a number of single-valued structures of operators of specific types has so far been constructed. Also, hyperstructures of a certain type have been constructed on these single-valued sets. In this paper we aim at linking these hyperstructures by constructing homomorphisms between them.

Anglický abstrakt

Motivated by properties of the Laplace transformation and certain types of ordinary differential equations a number of single-valued structures of operators of specific types has so far been constructed. Also, hyperstructures of a certain type have been constructed on these single-valued sets. In this paper we aim at linking these hyperstructures by constructing homomorphisms between them.

Klíčová slova

Ends lemma, EL-hyperstructures, Hill equation, Laplace transform, Volterra equation

Klíčová slova v angličtině

Ends lemma, EL-hyperstructures, Hill equation, Laplace transform, Volterra equation

Autoři

CHVALINA, J.; KŘEHLÍK, Š.; NOVÁK, M.

Rok RIV

2017

Vydáno

25.11.2016

ISSN

2383-2851

Periodikum

International journal of algebraic hyperstructures and its applications

Svazek

2(2015)

Číslo

1

Stát

Íránská islámská republika

Strany od

101

Strany do

112

Strany počet

12

BibTex

@article{BUT130582,
  author="Jan {Chvalina} and Štěpán {Křehlík} and Michal {Novák}",
  title="Homomorphisms of EL-hyperstructures based on a certain classical transformation",
  journal="International journal of algebraic hyperstructures and its applications",
  year="2016",
  volume="2(2015)",
  number="1",
  pages="101--112",
  issn="2383-2851"
}

Dokumenty

130582