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Transient stability analysis and control of power systems with considering flux decay by energy function approach

机译:能量函数法考虑通量衰减的电力系统暂态稳定分析与控制

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摘要

In this paper, transient stability of power systems with structure preserving models is considered. A Hamiltonian function which can be regarded as a Lyapunov function for the system is proposed. Based on this, the influence of flux decay dynamics, especially during a fault, on transient stability is analyzed. With the increase of load power, the variation of stability boundary in the rotor angle/E'_q plane is shown. The Energy-based excitation control, aiming at injecting additional damping into the post-fault system may reduce the critical clearing time (CCT). This can be demonstrated by the comparison of different flux decay dynamics in the fault-on condition, and the reason is illustrated by the relationship between rotor angle/E_q and the stability boundary. An improved control strategy is proposed and applied to increase the CCT. Simulation results verify that improvement is obtained both in transient stability and dynamic performance.
机译:本文考虑了具有结构保持模型的电力系统的暂态稳定性。提出了哈密顿函数,可以将其视为系统的李雅普诺夫函数。基于此,分析了磁通衰减动力学,尤其是在故障期间,对瞬态稳定性的影响。随着负载功率的增加,显示了转子角/ E'_q平面中稳定边界的变化。旨在将额外的阻尼注入故障后系统的基于能量的励磁控制可以减少临界清除时间(CCT)。这可以通过比较故障状态下不同磁通衰减动力学来证明,其原因可以通过转子角/ E_q与稳定边界之间的关系来说明。提出了一种改进的控制策略并将其应用于增加CCT。仿真结果证明,瞬态稳定性和动态性能都得到了改善。

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