引用本文:刘艳红,楚 冰,汤洪海.基于结构保留模型的静止无功补偿器鲁棒非线性控制[J].电力自动化设备,2012,32(4):
LIU Yanhong,CHU Bing,TANG Honghai.Robust nonlinear control of static var compensator based on structure preserving model[J].Electric Power Automation Equipment,2012,32(4):
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基于结构保留模型的静止无功补偿器鲁棒非线性控制
刘艳红1, 楚 冰2, 汤洪海3
1.郑州大学 电气工程学院,河南 郑州 450001;2.牛津大学 工程科学系,英国 牛津 OX1 3PJ;3.国家电网公司,北京 100031
摘要:
采用Hamilton函数方法研究了静止无功补偿器(SVC)的鲁棒非线性控制问题。首先基于系统网络结构特点,建立了包含SVC、恒功率负荷和有界外部扰动的电力系统的结构保留不确定非线性控制数学模型,然后通过坐标变换和预置状态反馈控制完成了系统的耗散Hamilton实现。最后,基于该耗散实现设计了鲁棒控制器,并分析了闭环系统的渐近稳定性。由于充分利用了系统的内在耗散结构特性,所设计的鲁棒控制器物理意义明确,易于实现。与常规PID控制器的仿真比较表明,该鲁棒控制器作用下系统的超调量小、响应速度快,能有效抑制外部干扰对系统暂态稳定性的影响,有效提高了系统的动态性能。
关键词:  静止无功补偿器  Hamilton函数方法  电力系统  鲁棒控制  非线性控制系统
DOI:
分类号:
基金项目:国家自然科学基金资助项目(60974005);教育部博士学科点基金资助项目(20094101120008);河南省基础与前沿技术研究计划资助项目(092300410201)
Robust nonlinear control of static var compensator based on structure preserving model
LIU Yanhong1, CHU Bing2, TANG Honghai3
1.School of Electrical Engineering,Zhengzhou University,Zhengzhou 450001,China;2.Department of Engineering Science,University of Oxford,Oxford OX1 3PJ,UK;3.State Grid Corporation of China,Beijing 100031,China
Abstract:
Hamiltonian function method is applied to investigate the robust nonlinear control of SVC(Static Var Compensator). The uncertain nonlinear structure preserving model is constructed according to the network structure of power system with SVC,constant power load and bounded external disturbances,and its dissipative Hamiltonian realization is implemented with variable transformation and pre-feedback control,based on which,a robust controller is designed and the asymptotic stability of its close-loop system is analyzed. Due to the extensive utilization of inherent dissipative system structure,the designed robust controller has clear physical significance and is easy to implement. Simulative results show that,compared to the traditional PID controller,the power system with the proposed controller has smaller overshoot and faster response. The impact of external disturbance on system is suppressed and the system dynamic performance is improved effectively.
Key words:  Hamiltonian function method  electric power systems  robust control  nonlinear control systems

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