An Improved Method for Parameterizing Generalized Laguerre Functions to Compute the Inverse Laplace Transform of Fractional Order Transfer Functions

An Improved Method for Parameterizing Generalized Laguerre Functions to Compute the Inverse Laplace Transform of Fractional Order Transfer Functions

Paper in proceedings (conference paper)

This paper discuses selecting a suitable value of the timescale for generalized Laguerre functions to compute the inverse Laplace transfotm of fractional order transfer functions. The author proposes certain improovements to a previously published method of choosing a convenient value of the timescale, and the outcomes of the improved approach are demonstrated on a relevant example and compared with original method.

This paper discuses selecting a suitable value of the timescale for generalized Laguerre functions to compute the inverse Laplace transfotm of fractional order transfer functions. The author proposes certain improovements to a previously published method of choosing a convenient value of the timescale, and the outcomes of the improved approach are demonstrated on a relevant example and compared with original method.

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

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

KÁRSKÝ, V.

2021

24.11.2020

978-0-7354-4025-8

INTERNATIONAL CONFERENCE OF NUMERICAL ANALYSIS AND APPLIED MATHEMATICS ICNAAM 2019

340004-1

340004-4

4