Yaroslav Marushchak

Prof. Dr. Yaroslav Marushchak

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Research Focus & Metrics

Academic Career Length

10Years (2017-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 November 2017
Verified
Conference Paper
Closed access
OLO. Lozynskyy
O. Lozynskyy
ALAndriy Lozynskyy
Andriy Lozynskyy
BKBohdan Kopchak
Bohdan Kopchak
YPY. Paranchuk
Y. Paranchuk
PKP. Kalenyuk
P. Kalenyuk
YMYaroslav Marushchak
Yaroslav Marushchak
The article deals with the application of fractional order desired forms to extend the range of possible fractional controllers adjustment in the synthesis of electromechanical systems loops and to provide better quality of transition processes as compared with integer order controllers. Experimental tests of the fractional order controllers, synthesized by proposed approaches in the control system of frequency converter-induction motor speed, have confirmed the effectiveness in terms of the expansion of adjusting capabilities of PI γ D μ controller as compared with the classical PID-controller.

4 July 2022 in Energies
Verified
Journal Article
Open access
PDF file
YMYaroslav Marushchak
Yaroslav Marushchak
Damian MazurDamian Mazur
Damian Mazur
BKBogdan Kwiatkowski
Bogdan Kwiatkowski
BKBohdan Kopchak
Bohdan Kopchak
TKTadeusz Kwater
Tadeusz Kwater
MKMaciej Koryl
Maciej Koryl
The approximation of a fractional order PIλDμ-controller transfer function using a chain fraction theory is considered. Analytical expressions for the approximation of s±α components of the transfer functions of PIλDμ-controllers were obtained through the application of the chain fraction theory. Graphs of transition functions and frequency characteristics of Dμ (α = μ = 0.5) and Iλ (α = λ = −0.5) parts for five different decomposition orders were obtained and analyzed. The results showed the possibility of applying the approximation of the PIλDμ-controller transfer function by the method of chain fractions with different valuesof λ and μ. For comparison, the transfer functions with the same order polynomials, obtained by the methods of Oustaloup transformation and chain fractions, were approximated for α = ±0.5. The analysis proved the advantages of using the chain fraction method to approximate the transfer function of the PIλDμ-controller. The performed approximation opens up the possibility of developing engineering methods for the technical implementation of PIλDμ-controllers. The accuracy of the same order transfer function approximation is higher when the method of chain fractions is used. It has been established that the adequacy of the frequency characteristics of the transfer functions obtained by the chain fraction method also depends on the approximation order.

18 October 2019 in Eastern-European Journal of Enterprise Technologies
Verified
Journal Article
Open access
PDF file
BKBohdan Kopchak
Bohdan Kopchak
YMYaroslav Marushchak
Yaroslav Marushchak
AKAndrii Kushnir
Andrii Kushnir
Devising a procedure for the synthesis of electromechanical systems with cascade-enabled fractional-order controllers and their study

21 October 2017
Verified
Book Chapter
Closed access
PDF file
OLOrest Lozynskyy
Orest Lozynskyy
ALAndriy Lozynskyy
Andriy Lozynskyy
YPYaroslav Paranchuk
Yaroslav Paranchuk
RPRoman Paranchuk
Roman Paranchuk
YMYaroslav Marushchak
Yaroslav Marushchak
AMAndriy Malyar
Andriy Malyar

30 October 2020 in Eastern-European Journal of Enterprise Technologies
Verified
Journal Article
Open access
PDF file
BKBohdan Kopchak
Bohdan Kopchak
YMYaroslav Marushchak
Yaroslav Marushchak
JZJaroslaw Zaleski
Jaroslaw Zaleski
Devising a procedure for the parametric synthesis of fractional order controllers and their implementation in the FC–IM system

5 November 2021 in Energies
Verified
Journal Article
Open access
PDF file
OLOrest Lozynskyy
Orest Lozynskyy
Damian MazurDamian Mazur
Damian Mazur
YMYaroslav Marushchak
Yaroslav Marushchak
BKBogdan Kwiatkowski
Bogdan Kwiatkowski
ALAndriy Lozynskyy
Andriy Lozynskyy
Boguslaw TwarogBoguslaw Twarog
Boguslaw Twarog
The article presents the creation of characteristic polynomials on the basis of fractional powers j of dynamic systems and problems related to the determination of the stability intervals of such systems.