Delay Margin Computation of Generator Excitation Control System with Incommensurate Time Delays Using Critical Eigenvalue Tracing Method

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This study investigates the effect of incommensurate time delays on the stability of the generator excitation control system. Unlike studies in the literature, the delay-dependent stability analysis is performed for cases where time delays in the feedback and feedforward loops of the generator excitation control system are independent of each other. The delay margin values are calculated by using the eigenvalue tracing method. The technique obtains critical eigenvalues on the imaginary axis in line with the eigenvalue loci of a transformation matrix in order to obtain stability regions in a two-dimensional delay space. It is found that the stability of the generator excitation control system deteriorates for delays outside the stability region. The accuracy of stability boundary is verified by time-domain simulations and Quasi-Polynomial Mapping Based Rootfinder (QPmR) algorithm. © 2022 IEEE.

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AlanDeğerDil
dc.contributor.authorAydin, Omer
dc.contributor.authorSonmez, Sahin
dc.contributor.authorAyasun, Saffet
dc.date.accessioned2026-10-18T20:27:31.237976848Z
dc.date.available2026-10-18T20:27:31.237976848Z
dc.date.issued2022
dc.description.abstractThis study investigates the effect of incommensurate time delays on the stability of the generator excitation control system. Unlike studies in the literature, the delay-dependent stability analysis is performed for cases where time delays in the feedback and feedforward loops of the generator excitation control system are independent of each other. The delay margin values are calculated by using the eigenvalue tracing method. The technique obtains critical eigenvalues on the imaginary axis in line with the eigenvalue loci of a transformation matrix in order to obtain stability regions in a two-dimensional delay space. It is found that the stability of the generator excitation control system deteriorates for delays outside the stability region. The accuracy of stability boundary is verified by time-domain simulations and Quasi-Polynomial Mapping Based Rootfinder (QPmR) algorithm. © 2022 IEEE.
dc.identifier.doi10.1109/gpecom55404.2022.9815801
dc.identifier.endpage249
dc.identifier.isbn978-166546925-8
dc.identifier.scopus2-s2.0-85134874522
dc.identifier.startpage244
dc.identifier.urihttps://rdlopen.rawdatalibrary.net/r/ebyu/12642
dc.language.isoen
dc.publisherInstitute of Electrical and Electronics Engineers Inc.
dc.relation.ispartofProceedings - 2022 IEEE 4th Global Power, Energy and Communication Conference, GPECOM 2022
dc.rightsinfo:eu-repo/semantics/openAccess
dc.subjectCritical Eigenvalue Method
dc.subjectGenerator Excitation Control
dc.subjectStability Delay Margin
dc.subjectStability Region
dc.subjectTime Delay
dc.subjectControl system stability
dc.subjectDelay control systems
dc.subjectEigenvalues and eigenfunctions
dc.subjectElectric generators
dc.subjectLinear transformations
dc.subjectTime domain analysis
dc.subjectTiming circuits
dc.subjectCritical eigenvalues
dc.subjectDelay margin
dc.subjectEigenvalue methods
dc.subjectExcitation controls
dc.subjectGenerator excitations
dc.subjectStability regions
dc.subjectTime-delays
dc.titleDelay Margin Computation of Generator Excitation Control System with Incommensurate Time Delays Using Critical Eigenvalue Tracing Method
dc.typeConference Object
dspace.entity.typePublication
rdl.citation.scopus5
rdl.source.indexSCOPUS