期刊文献+

大规模超高压交直流系统最优潮流的研究 被引量:2

The Optimal Power Flow of the Large-Scale Extra High Voltage AC/DC Power Systems
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摘要 建立了电力系统大规模超高压交直流系统最优潮流联立求解的数学模型,将交流系统和直流系统统一在一个模型里求解,避免了传统的交替计算或功率等价法的不确定性,直接反映直流网络特征和交直流变量之间耦合关系,寻求最优解;同时提出了基于现代内点理论的求解算法,并对节点数118~7060等多个大规模测试或实际系统的仿真计算,表明本算法具有计算时间短、收敛性好等特点,是电力系统主要的网络分析和优化工具之一;亦可作为电力系统底层应用模块,为其他高级应用软件提供数据支持。 A novel mathematical model for the large-scale extra high voltage AC/DC systems is presented in this paper.This general mathematical model consists of AC system and DC system,which can avoid the uncertainty of traditional alternate calculation and power equivalence method and directly reflect the coupling relationship between the feature of DC network and AC/DC variables.The interior point method for solving this model is also proposed.Extensive numerical simulations on systems with 118 to 7060 nodes have shown that this method is a good analysis and optimizing tool of electric power network due to its fast calculating speed and easy convergence,and it is also a fundamental application module that can provide data for the advanced software of power system.
出处 《现代电力》 2010年第4期1-6,共6页 Modern Electric Power
基金 国家自然科学基金项目(50867001) 广西教育厅科技项目(200701MS145) 国家高校博士学科点专项科研基金(20060593002)
关键词 最优潮流 超高压 交直流系统 现代内点算法 optimal power flow extra high voltage AC/DC system interior point algorithm
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参考文献24

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二级参考文献74

  • 1李建华,方万良,杜正春,夏道止.含HVDC和FACTS装置的混合电力系统潮流计算方法[J].电网技术,2005,29(5):31-36. 被引量:18
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  • 4李华强,刘亚梅,N.Yorino.鞍结分岔与极限诱导分岔的电压稳定性评估[J].中国电机工程学报,2005,25(24):56-60. 被引量:64
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  • 7Momoh J A, Hawary M E, Adapa R. A review of selected optimal power flow literature to 1993 Part Ⅰ: Nonlinear and Quadratic Programming Approaches [J]. IEEE Trans. on Power Systems, 1999, 14(1) : 96- 104.
  • 8Momoh J A, Hawary M E, Adapa R. A review of selected optimal power flow literature to 1993 Part Ⅱ: Newton, Linear Programming and Interior Point Methods [J]. IEEE Trans. on Power Systems, 1999, 14(1): 105-111.
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  • 10Wei H, Sasaki H, Kubokawa J, et al. Large scale hydro-thermal optimal power flow problems based on interior point nonlinear programming [ J ]. IEEE Trans. on Power Systems, 2000, 15 (1): 396 - 403.

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