Title : OPTIMAL POWER FLOW OF AN INTERCONNECTED POWER SYSTEM USING LINEAR PROGRAMMING AND ARTIFICIAL NEURAL NETWORK

Type of Material: Thesis
Title: OPTIMAL POWER FLOW OF AN INTERCONNECTED POWER SYSTEM USING LINEAR PROGRAMMING AND ARTIFICIAL NEURAL NETWORK
Researcher: SURESH K.
Guide: M. SUNDARARAJAN
Department: Department of Electrical and Electronics Engineering
Publisher: Bharath University, Chennai
Place: Chennai
Year: 2011
Language: English
Subject: Constraint Linearization
Bus Voltage Constraint
Line Flow Constraints
Electrical Engineering
Engineering and Technology
Dissertation/Thesis Note: PhD; Department of Electrical and Electronics Engineering, Bharath University, Chennai, Chennai; 2011; D08EE021
Fulltext: Shodhganga

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035__|a(IN-AhILN)th_454570
040__|aBHAU_600073|dIN-AhILN
041__|aeng
100__|aSURESH K.|eResearcher
110__|aDepartment of Electrical and Electronics Engineering|bBharath University, Chennai|dChennai|ein
245__|aOPTIMAL POWER FLOW OF AN INTERCONNECTED POWER SYSTEM USING LINEAR PROGRAMMING AND ARTIFICIAL NEURAL NETWORK
260__|aChennai|bBharath University, Chennai|c2011
300__|dDVD
502__|cDepartment of Electrical and Electronics Engineering, Bharath University, Chennai, Chennai|d2011|oD08EE021|bPhD
518__|d2008-01-16|oDate of Registration
520__|aThe Optimal Power Flow (OPF) problem was first defined in the early sixties. Over several decades, numerous formulations and solution strategies have been evolved. Various models using Jacobian, P-Q decoupling and constant matrices have been tried. Numerous solution tools such as several nonlinear programming (NLP) techniques, Successive Linear Programming (SLP) technique, Artificial Intelligence (AI) based techniques like Genetic Algorithm and others have been used. Advances in efficient computing methods have been utilized. Efficient matrix storage and computational methods like sparse matrix technique have been employed to develop better OPF methods. In this thesis, a method is proposed to solve the OPF problem considering multiple objectives of generation cost minimization, transmission loss minimization and voltage stability margin maximization. The OPF is obtained by two ways, the first method is used to optimize the reactive power dispatch in the system by employing Quadratic programming with lineari
650__|aElectrical Engineering|2UGC
650__|aEngineering and Technology|2AIU
653__|aConstraint Linearization
653__|aBus Voltage Constraint
653__|aLine Flow Constraints
700__|aM. SUNDARARAJAN|eGuide
856__|uhttp://shodhganga.inflibnet.ac.in/handle/10603/170919|yShodhganga
905__|afromsg

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