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Title: An error analysis of the multirate method for power system transient stability simulation
Author (s): Chen, Jingjia
Crow, Mariesa L.
Chowdhury, Badrul H.
Acar, Levent
Department/Lab Affiliations: Electrical and Computer Engineering
Energy Research and Development Center
Intelligent Systems Center
Power Systems Laboratory
Keywords: multirate method
power systems simulation
Subject Terms: Numerical integration.
Issue Date: 2005
Publisher: Institute of Electrical and Electronics Engineers IEEE
Citation: Chen, Jingjia, Mariesa L. Crow, Badrul H. Chowdhury, and Levent Acar. "An error analysis of the multirate method for power system transient stability simulation", Power Systems Conference and Exposition, 2004. IEEE PES, pp. 982-986 vol.2.
Abstract: This efficient application of any numerical integration method depends on accurate estimation of the local truncation error to govern step size control. In this paper, the local truncation error of the multirate method using the forward Euler integration is derived leading to the calculation of the optimal step ratio. The techniques of applying multirate method in power systems are discussed. By implementing the multirate method in a practical power system example, the multirate strategies are proved to be efficient compared with traditional simulation methods
Type: Article - Conference proceedings
text
In Title: Power Systems Conference and Exposition, 2004. IEEE PES
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titleAn error analysis of the multirate method for power system transient stability simulation
contributor.authorChen, Jingjia
contributor.authorCrow, Mariesa L.
contributor.authorChowdhury, Badrul H.
contributor.authorAcar, Levent
contributor.deptlabElectrical and Computer Engineering
contributor.deptlabEnergy Research and Development Center
contributor.deptlabIntelligent Systems Center
contributor.deptlabPower Systems Laboratory
contributor.sponsorNational Science Foundation
subjectmultirate method
subjectpower systems simulation
subject.LCSHNumerical integration.
date.issued2005
publisherInstitute of Electrical and Electronics Engineers IEEE
identifier.citationChen, Jingjia, Mariesa L. Crow, Badrul H. Chowdhury, and Levent Acar. "An error analysis of the multirate method for power system transient stability simulation", Power Systems Conference and Exposition, 2004. IEEE PES, pp. 982-986 vol.2.
identifier.pub.URI
http://dx.doi.org/10.1109/PSCE.2004.1397708
description.abstractThis efficient application of any numerical integration method depends on accurate estimation of the local truncation error to govern step size control. In this paper, the local truncation error of the multirate method using the forward Euler integration is derived leading to the calculation of the optimal step ratio. The techniques of applying multirate method in power systems are discussed. By implementing the multirate method in a practical power system example, the multirate strategies are proved to be efficient compared with traditional simulation methods
typeArticle - Conference proceedings
type.DCMITypetext
type.statusFinal version
rightsThis material is presented to ensure timely dissemination of scholarly and technical work. Copyright and all rights therein are retained by authors or by other copyright holders. All persons copying this information are expected to adhere to the terms and constraints invoked by each author's copyright. In most cases, these works may not be reposted without the explicit permission of the copyright holder.
rightsallows publisher's final version to be uploaded
rights.URI
http://www.ieee.org/portal/cms_docs_iportals/iportals/publications/rights/downloads/IEEECForm121302pdf.pdf
rights.URI
http://www.ieee.org/web/publications/rights/index.html
rights.URI
http://www.ieee.org/web/publications/rights/policies.html
relation.isPartOfPower Systems Conference and Exposition, 2004. IEEE PES
date.accessioned2008-07-09T16:49:52Z
date.available2008-07-09T16:50:17Z
identifier.persist.URI
http://scholarsmine.mst.edu/post_prints/AnErrorAnalysisOfTheMultirateMethodForPowerSy_09007dcc8052c9d2.html
Full Text
01397708_09007dcc80530ec3.pdf