Optimal power flow algorithm based on nonlinear multiple centrality corrections interior point method

被引:0
|
作者
South China University of Technology, Guangzhou 510640, China [1 ]
机构
来源
Diangong Jishu Xuebao | 2007年 / 12卷 / 133-139期
关键词
Convergence of numerical methods - Electric power systems - Iterative methods;
D O I
暂无
中图分类号
学科分类号
摘要
A novel nonlinear multiple centrality corrections interior point algorithm is presented to solve optimal power flow problems of power systems in this paper. The original affine-scaling direction is used as the predictor direction and a weighting coefficient is added into the corrector direction. To obtain the largest step-length in the combination of the predictor direction and the corrector direction, the optimal value of the coefficient is chosen by line search method. The convergence of the algorithm is guaranteed by checking whether the corrected directions are in the symmetric neighborhood of the centering direction. Since the proposed algorithm can obtain a larger computing stepsize by only single corrector, the computing time is saved. Comparing with the predictor-corrector interior point method, this algorithm is faster and robuster especially under the bad circumstance of large difference complementarity pairs during the solving process. The proposed method was tested on five systems and the numeric results demonstrated its validity.
引用
下载
收藏
相关论文
共 50 条
  • [21] An interior-point method for nonlinear optimal power flow using voltage rectangular coordinates
    Torres, GL
    Quintana, VH
    IEEE TRANSACTIONS ON POWER SYSTEMS, 1998, 13 (04) : 1211 - 1218
  • [22] Optimal demand-price elasticity modeling in optimal power flow via a nonlinear interior point method
    Xie, K
    Song, YH
    DRPT2000: INTERNATIONAL CONFERENCE ON ELECTRIC UTILITY DEREGULATION AND RESTRUCTURING AND POWER TECHNOLOGIES, PROCEEDINGS, 2000, : 185 - 190
  • [23] A trust region interior point algorithm for optimal power flow problems
    Wang, M
    Liu, SS
    INTERNATIONAL JOURNAL OF ELECTRICAL POWER & ENERGY SYSTEMS, 2005, 27 (04) : 293 - 300
  • [24] An efficient interior point method for sequential quadratic programming based optimal power flow
    Nejdawi, IM
    Clements, KA
    Davis, PW
    IEEE TRANSACTIONS ON POWER SYSTEMS, 2000, 15 (04) : 1179 - 1183
  • [25] Mixed integer optimal power flow based on interior point cutting plane method
    Ding, Xiao-Ying
    Wang, Xi-Fan
    Zhang, Xian
    Hu, Ze-Chun
    Zhongguo Dianji Gongcheng Xuebao/Proceedings of the Chinese Society of Electrical Engineering, 2004, 24 (02): : 1 - 7
  • [26] Vectorization Implementation of Optimal Power Flow in Rectangular Form Based on Interior Point Method
    Qin, Zhijun
    Yang, Yude
    2008 IEEE POWER & ENERGY SOCIETY GENERAL MEETING, VOLS 1-11, 2008, : 1147 - 1154
  • [27] An Extended Optimal Power Flow Measure for Unsolvable Cases Based on Interior Point Method
    Liu, Lin
    Wang, Xifan
    Ding, Xiaoying
    Li, Furong
    Fu, Min
    2009 IEEE POWER & ENERGY SOCIETY GENERAL MEETING, VOLS 1-8, 2009, : 2357 - +
  • [28] Temperature-Dependent Optimal Power Flow Based on Simplified Interior Point Method
    Gao, Qin
    Wei, Zhinong
    Sun, Guoqiang
    Sun, Yonghui
    Zang, Haixiang
    2015 5TH INTERNATIONAL CONFERENCE ON ELECTRIC UTILITY DEREGULATION AND RESTRUCTURING AND POWER TECHNOLOGIES (DRPT 2015), 2015, : 765 - 769
  • [29] Large scale hydrothermal optimal power flow problems based on interior point nonlinear programming
    Wei, H
    Sasaki, H
    Kubokawa, J
    Yokoyama, R
    IEEE TRANSACTIONS ON POWER SYSTEMS, 2000, 15 (01) : 396 - 403
  • [30] Power market oriented optimal power flow via an interior point method
    Xie, K
    Song, YH
    IEE PROCEEDINGS-GENERATION TRANSMISSION AND DISTRIBUTION, 2001, 148 (06) : 549 - 556