Publication result detail

Fractional Generalization of the Classical Viscoelasticity Models

KISELA, T.

Original Title

Fractional Generalization of the Classical Viscoelasticity Models

English Title

Fractional Generalization of the Classical Viscoelasticity Models

Type

Peer-reviewed article not indexed in WoS or Scopus

Original Abstract

In this article we consider an application of the fractional calculus in the theory of viscoelasticity. First we give a brief survey of the important formulas of the fractional calculus and we mention an introduction into the classical viscoelasticity. Then we sketch main ideas of fractional viscoelasticity and finally we focus on a fractional model and derive its step response functions.

English abstract

In this article we consider an application of the fractional calculus in the theory of viscoelasticity. First we give a brief survey of the important formulas of the fractional calculus and we mention an introduction into the classical viscoelasticity. Then we sketch main ideas of fractional viscoelasticity and finally we focus on a fractional model and derive its step response functions.

Keywords

fractional calculus, viscoelasticity, Mittag-Leffler functions

Key words in English

fractional calculus, viscoelasticity, Mittag-Leffler functions

Authors

KISELA, T.

RIV year

2010

Released

03.02.2009

Publisher

Slovak University of Technology in Bratislava

Location

Bratislava

ISBN

1337-6365

Periodical

Journal of Applied Mathematics

Volume

2

Number

2

State

Slovak Republic

Pages from

209

Pages to

217

Pages count

9

BibTex

@article{BUT47776,
  author="Tomáš {Kisela}",
  title="Fractional Generalization of the Classical Viscoelasticity Models",
  journal="Journal of Applied Mathematics",
  year="2009",
  volume="2",
  number="2",
  pages="209--217",
  issn="1337-6365"
}