Temperature-Dependent Optimal Power Flow Based on Simplified Interior Point Method

被引：0

作者：

Gao, Qin ^{[1
]}

Wei, Zhinong ^{[1
]}

Sun, Guoqiang ^{[1
]}

Sun, Yonghui ^{[1
]}

Zang, Haixiang ^{[1
]}

机构：

[1] Hohai Univ, Coll Energy & Elect Engn, Nanjing, Jiangsu, Peoples R China

来源：

2015 5TH INTERNATIONAL CONFERENCE ON ELECTRIC UTILITY DEREGULATION AND RESTRUCTURING AND POWER TECHNOLOGIES (DRPT 2015) | 2015年

关键词：

electric power system; optimal power flow; electrothermal coordination; simplified interior point method; ELECTROTHERMAL COORDINATION;

D O I：

暂无

中图分类号：

TE [石油、天然气工业]; TK [能源与动力工程];

学科分类号：

0807 ; 0820 ;

摘要：

In this paper, a novel temperature-dependent optimal power flow (TDOPF) is proposed to improve conventional optimal power flow (OPF). In conventional OPF, the resistance of branches is assumed to be constant and temperature effects on line resistance has been neglected, which will result in a great deviation with actual operation situation. Based on the weak coupling property of electrical and thermal variables, the de coupled TDOPF is proposed to improve the efficiency of TDOPF algorithm. All the OPF algorithms are sufficiently solved by a novel simplified primal-dual interior point method. Finally, it is shown by the numerical simulation results that the proposed TDOPF and its decoupling algorithm are available and effective.

引用

页码：765 / 769

页数：5

共 20 条

[11] IEEE, 2006, 738 IEEE
[12] IEEE, 1997, IEEE Standard 399 Recommended Practice for Industrial and Commercial Power Systems Analysis
[13] A primal-dual interior point method for optimal power flow dispatching
Jabr, RA
Coonick, AH
Cory, BJ
[J]. IEEE TRANSACTIONS ON POWER SYSTEMS, 2002, 17 (03) : 654 - 662
[14] A NEW POLYNOMIAL-TIME ALGORITHM FOR LINEAR-PROGRAMMING
KARMARKAR, N
[J]. COMBINATORICA, 1984, 4 (04) : 373 - 395
[15] Neher J.H., 1957, AIEE Trans, Part 3, V752-763, P752, DOI DOI 10.1109/AIEEPAS.1957.4499653
[16] ECONOMIC DISPATCH USING QUADRATIC PROGRAMMING
REID, GF
HASDORFF, L
[J]. IEEE TRANSACTIONS ON POWER APPARATUS AND SYSTEMS, 1973, PA92 (06): : 2015 - 2023
[17] OPTIMAL POWER FLOW BY NEWTON APPROACH
SUN, DI
ASHLEY, B
BREWER, B
HUGHES, A
TINNEY, WF
[J]. IEEE TRANSACTIONS ON POWER APPARATUS AND SYSTEMS, 1984, 103 (10): : 2864 - 2880
[18] On a nonlinear multiple-centrality-corrections interior-point method for optimal power flow
Torres, GL
Quintana, VH
[J]. IEEE TRANSACTIONS ON POWER SYSTEMS, 2001, 16 (02) : 222 - 228
[19] A DIRECT NONLINEAR PREDICTOR-CORRECTOR PRIMAL-DUAL INTERIOR-POINT ALGORITHM FOR OPTIMAL POWER FLOWS
WU, YC
DEBS, AS
MARSTEN, RE
[J]. IEEE TRANSACTIONS ON POWER SYSTEMS, 1994, 9 (02) : 876 - 883
[20] Zimmerman R.D., 2014, MATPOWER 5 0B1 USERS

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