Publication detail

COMPARISON OF THE MITTAG-LEFFLER FUNCTIONS AND LAGUERRE FUNCTIONS FOR EVALUATING THE INVERSE LAPLACE TRANSFORM

KÁRSKÝ, V.

Original Title

COMPARISON OF THE MITTAG-LEFFLER FUNCTIONS AND LAGUERRE FUNCTIONS FOR EVALUATING THE INVERSE LAPLACE TRANSFORM

English Title

COMPARISON OF THE MITTAG-LEFFLER FUNCTIONS AND LAGUERRE FUNCTIONS FOR EVALUATING THE INVERSE LAPLACE TRANSFORM

Type

conference paper

Language

en

Original Abstract

This paper focuses on the evaluation inverse Laplace transform of the fractional order transfer functions. There are showen two methods how to compute inverse Laplace transform. First method uses Mittag-Leffler functions and the second method employs generalized Laguerre functions. These methods will be also comapred.

English abstract

This paper focuses on the evaluation inverse Laplace transform of the fractional order transfer functions. There are showen two methods how to compute inverse Laplace transform. First method uses Mittag-Leffler functions and the second method employs generalized Laguerre functions. These methods will be also comapred.

Keywords

Mittag-leffler functions, Generalized Laguerre functions, Fractional order transfer function, Inverse Laplace transform

Released

25.04.2019

ISBN

978-80-214-5735-5

Book

Proceedings of the 25th Conference STUDENT EEICT 2019

Edition number

první

Pages from

541

Pages to

545

Pages count

5

URL

Documents

BibTex


@inproceedings{BUT156614,
  author="Vilém {Kárský}",
  title="COMPARISON OF THE MITTAG-LEFFLER FUNCTIONS AND LAGUERRE FUNCTIONS FOR EVALUATING THE INVERSE LAPLACE TRANSFORM",
  annote="This paper focuses on the evaluation inverse Laplace transform of the fractional order transfer functions. There are showen two methods how to compute inverse Laplace transform. First method uses Mittag-Leffler functions and the second method employs generalized Laguerre functions. These methods will be also comapred.",
  booktitle="Proceedings of the 25th Conference STUDENT EEICT 2019",
  chapter="156614",
  howpublished="online",
  year="2019",
  month="april",
  pages="541--545",
  type="conference paper"
}