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A fast method for optimal reactive power flow solution

Abstract

A fast successive linear programming (SLP) method for minimizing transmission losses and improving the voltage profile is proposed. The method uses the same compactly stored, factorized constant matrices in all the LP steps, both for power flow solution and for constructing the LP model. The inherent oscillatory convergence of SLP methods is overcome by proper selection of initial step sizes and their gradual reduction. Detailed studies on three systems, including a 109-bus system, reveal the fast and reliable convergence property of the method. (author).
Authors:
Sadasivam, G; Khan, M A [1] 
  1. Anna Univ., Madras (IN). Coll. of Engineering
Publication Date:
Jan 01, 1990
Product Type:
Journal Article
Reference Number:
GB-90-001618; EDB-90-146150
Resource Relation:
Journal Name: International Journal of Electrical Power and Energy Systems; (UK); Journal Volume: 12:1
Subject:
24 POWER TRANSMISSION AND DISTRIBUTION; LINE LOSSES; LINEAR PROGRAMMING; MATHEMATICAL MODELS; POWER SYSTEMS; ENERGY LOSSES; ENERGY SYSTEMS; LOSSES; POWER LOSSES; PROGRAMMING; 240100* - Power Systems- (1990-)
OSTI ID:
6892069
Country of Origin:
United Kingdom
Language:
English
Other Identifying Numbers:
Journal ID: ISSN 0142-0615; CODEN: IEPSD
Submitting Site:
GB
Size:
Pages: 65-68
Announcement Date:
Oct 15, 1990

Citation Formats

Sadasivam, G, and Khan, M A. A fast method for optimal reactive power flow solution. United Kingdom: N. p., 1990. Web. doi:10.1016/0142-0615(90)90023-5.
Sadasivam, G, & Khan, M A. A fast method for optimal reactive power flow solution. United Kingdom. https://doi.org/10.1016/0142-0615(90)90023-5
Sadasivam, G, and Khan, M A. 1990. "A fast method for optimal reactive power flow solution." United Kingdom. https://doi.org/10.1016/0142-0615(90)90023-5.
@misc{etde_6892069,
title = {A fast method for optimal reactive power flow solution}
author = {Sadasivam, G, and Khan, M A}
abstractNote = {A fast successive linear programming (SLP) method for minimizing transmission losses and improving the voltage profile is proposed. The method uses the same compactly stored, factorized constant matrices in all the LP steps, both for power flow solution and for constructing the LP model. The inherent oscillatory convergence of SLP methods is overcome by proper selection of initial step sizes and their gradual reduction. Detailed studies on three systems, including a 109-bus system, reveal the fast and reliable convergence property of the method. (author).}
doi = {10.1016/0142-0615(90)90023-5}
journal = []
volume = {12:1}
journal type = {AC}
place = {United Kingdom}
year = {1990}
month = {Jan}
}