Use of base case Jacobians in power flow solution under topological changes

Fast decoupled Newton-Raphson method is the most widely used algorithm for load flow analysis needed in on-line assessment of the steady state security of a power system. To repeat the load flow analysis corresponding to the topological changes arising from a contingency or a remedial action, usuall...

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Main Authors: Ahmed, S. Shahnawaz, Rahman, Md. Mizanur
Format: Article
Published: Elsevier 2002
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Online Access:http://eprints.utm.my/7824/
http://dx.doi.org/10.1016/S0045-7906(00)00040-9
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author Ahmed, S. Shahnawaz
Rahman, Md. Mizanur
author_facet Ahmed, S. Shahnawaz
Rahman, Md. Mizanur
author_sort Ahmed, S. Shahnawaz
building UTM Library
collection Institutional Repository
content_provider Universiti Teknologi Malaysia
content_source UTM Institutional Repository
continent Asia
country Malaysia
description Fast decoupled Newton-Raphson method is the most widely used algorithm for load flow analysis needed in on-line assessment of the steady state security of a power system. To repeat the load flow analysis corresponding to the topological changes arising from a contingency or a remedial action, usually the base case Jacobian matrices are reinverted through inverse matrix modification lemma or partial matrix refactorisation technique. The present paper proposes the use of base case Jacobians without reinversion or refactorisation and reforming only the right side vector in each iteration. A comparative performance study between the proposed and the partial refactorisation techniques regarding their on-line CPU time requirements and solution accuracy has been made by conducting extensive simulation tests on a real power system for wider spectrum of practical cases involving topological changes.
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institution Universiti Teknologi Malaysia
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publisher Elsevier
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spelling my.utm.eprints-78242009-01-23T07:00:08Z http://eprints.utm.my/7824/ Use of base case Jacobians in power flow solution under topological changes Ahmed, S. Shahnawaz Rahman, Md. Mizanur TK Electrical engineering. Electronics Nuclear engineering Fast decoupled Newton-Raphson method is the most widely used algorithm for load flow analysis needed in on-line assessment of the steady state security of a power system. To repeat the load flow analysis corresponding to the topological changes arising from a contingency or a remedial action, usually the base case Jacobian matrices are reinverted through inverse matrix modification lemma or partial matrix refactorisation technique. The present paper proposes the use of base case Jacobians without reinversion or refactorisation and reforming only the right side vector in each iteration. A comparative performance study between the proposed and the partial refactorisation techniques regarding their on-line CPU time requirements and solution accuracy has been made by conducting extensive simulation tests on a real power system for wider spectrum of practical cases involving topological changes. Elsevier 2002-01 Article PeerReviewed Ahmed, S. Shahnawaz and Rahman, Md. Mizanur (2002) Use of base case Jacobians in power flow solution under topological changes. Computer and Electrical Engineering, 28 (1). pp. 17-23. ISSN 0045-7906 http://dx.doi.org/10.1016/S0045-7906(00)00040-9 10.1016/S0045-7906(00)00040-9
spellingShingle TK Electrical engineering. Electronics Nuclear engineering
Ahmed, S. Shahnawaz
Rahman, Md. Mizanur
Use of base case Jacobians in power flow solution under topological changes
title Use of base case Jacobians in power flow solution under topological changes
title_full Use of base case Jacobians in power flow solution under topological changes
title_fullStr Use of base case Jacobians in power flow solution under topological changes
title_full_unstemmed Use of base case Jacobians in power flow solution under topological changes
title_short Use of base case Jacobians in power flow solution under topological changes
title_sort use of base case jacobians in power flow solution under topological changes
topic TK Electrical engineering. Electronics Nuclear engineering
url http://eprints.utm.my/7824/
http://dx.doi.org/10.1016/S0045-7906(00)00040-9
url_provider http://eprints.utm.my/