A1 Journal article (refereed)
Time-delay control for stabilization of the Shapovalov mid-size firm model (2020)


Alexeeva, T.A., Barnett, W.A., Kuznetsov, N.V., & Mokaev, T.N. (2020). Time-delay control for stabilization of the Shapovalov mid-size firm model. IFAC-PapersOnLine, 53(2), 16971-16976. https://doi.org/10.1016/j.ifacol.2020.12.1245


JYU authors or editors


Publication details

All authors or editorsAlexeeva, T.A.; Barnett, W.A.; Kuznetsov, N.V.; Mokaev, T.N.

Journal or seriesIFAC-PapersOnLine

ISSN2405-8963

eISSN2405-8963

Publication year2020

Volume53

Issue number2

Pages range16971-16976

PublisherElsevier

Publication countryUnited Kingdom

Publication languageEnglish

DOIhttps://doi.org/10.1016/j.ifacol.2020.12.1245

Publication open accessOpenly available

Publication channel open accessOpen Access channel

Publication is parallel published (JYX)https://jyx.jyu.fi/handle/123456789/75206


Abstract

Control and stabilization of irregular and unstable behavior of dynamic systems (including chaotic processes) are interdisciplinary problems of interest to a variety of scientific fields and applications. Using the control methods allows improvements in forecasting the dynamics of unstable economic processes and offers opportunities for governments, central banks, and other policy makers to modify the behaviour of the economic system to achieve its best performance. One effective method for control of chaos and computation of unstable periodic orbits (UPOs) is the unstable delay feedback control (UDFC) approach, suggested by K. Pyragas. This paper proposes the application of the Pyragas’ method within framework of economic models. We consider this method through the example of the Shapovalov model, by describing the dynamics of a mid-size firm. The results demonstrate that suppressing chaos is capable in the Shapovalov model, using the UDFC method.


Keywordsdynamical systemscontrol theorychaos theoryeconomic modelseconomic forecastsstabilisation (economy and society)

Free keywordstime-delay feedback control; unstable periodic orbit; stabilization; control of chaos; Lorenz-like system; nonlinear dynamics; chaotic economy; mid-size firm model


Contributing organizations


Ministry reportingYes

Reporting Year2021

JUFO rating1


Last updated on 2024-22-04 at 10:42