Publication result detail

Approximation of the Fractional Order Transfer Functions with Integer Order Transfer Functions

KÁRSKÝ, V.; TŮMA, M.; JURA, P.

Original Title

Approximation of the Fractional Order Transfer Functions with Integer Order Transfer Functions

English Title

Approximation of the Fractional Order Transfer Functions with Integer Order Transfer Functions

Type

Paper in proceedings (conference paper)

Original Abstract

This paper discuses the method for approximation of fractional order transfer functions with integer order transfer functions using Generalized Laguerre functions. The method described in this paper tries to find transfer functons with similar impulse responses. In the end of this paper results are demonsrated in one example.

English abstract

This paper discuses the method for approximation of fractional order transfer functions with integer order transfer functions using Generalized Laguerre functions. The method described in this paper tries to find transfer functons with similar impulse responses. In the end of this paper results are demonsrated in one example.

Keywords

Generalized Laguerre functions, Fractional order transfer function, Inverse Laplace transform

Key words in English

Generalized Laguerre functions, Fractional order transfer function, Inverse Laplace transform

Authors

KÁRSKÝ, V.; TŮMA, M.; JURA, P.

RIV year

2023

Released

06.04.2022

Publisher

American Institute of Physics Inc.

ISBN

9780735441828

Book

International Conference on Numerical Analysis and Applied Mathematics 2020, ICNAAM 2020

Edition

2425

ISBN

0094-243X

Periodical

AIP conference proceedings

Volume

2425

Number

1

State

United States of America

Pages from

270004-1

Pages to

270004-5

Pages count

6

URL

https://aip.scitation.org/doi/10.1063/5.0082206