Publication result detail

Stability and asymptotic properties of a linear fractional difference equation

ČERMÁK, J.; KISELA, T.; NECHVÁTAL, L.

Original Title

Stability and asymptotic properties of a linear fractional difference equation

English Title

Stability and asymptotic properties of a linear fractional difference equation

Type

Peer-reviewed article not indexed in WoS or Scopus

Original Abstract

This paper discusses qualitative properties of the two-term linear fractional difference equation with respect to its stability and asymptotics. Some consequences to the theory of Volterra difference equations are presented as well.

English abstract

This paper discusses qualitative properties of the two-term linear fractional difference equation with respect to its stability and asymptotics. Some consequences to the theory of Volterra difference equations are presented as well.

Keywords

Fractional difference equation; Riemann-Liouville difference operator; Volterra equation; stability; asymptotic behaviour

Key words in English

Fractional difference equation; Riemann-Liouville difference operator; Volterra equation; stability; asymptotic behaviour

Authors

ČERMÁK, J.; KISELA, T.; NECHVÁTAL, L.

RIV year

2013

Released

23.07.2012

Publisher

Springer Nature

ISBN

1687-1847

Periodical

Advances in Difference Equations

Volume

2012

Number

1

State

United States of America

Pages from

1

Pages to

14

Pages count

14

URL

Full text in the Digital Library

BibTex

@article{BUT93931,
  author="Jan {Čermák} and Tomáš {Kisela} and Luděk {Nechvátal}",
  title="Stability and asymptotic properties of a linear fractional difference equation",
  journal="Advances in Difference Equations",
  year="2012",
  volume="2012",
  number="1",
  pages="1--14",
  doi="10.1186/1687-1847-2012-122",
  issn="1687-1847",
  url="https://advancesindifferenceequations.springeropen.com/articles/10.1186/1687-1847-2012-122"
}

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