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State-in-mode analysis of the power flow Jacobian for static voltage stability

机译:静态雅可比潮流的雅可比模型的状态分析

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In static voltage stability analysis, participation factors have been used as an index that measures the contribution of the critical mode of power flow Jacobian in the system states. However, this index as usually defined is in a mode-in-state manner that cannot adequately reflect the impact of system states on voltage collapse. In this paper we take a new state-in-mode viewpoint to study the power flow Jacobian. We express the critical mode into a weighted sum of system states, which gives rise to the definitions of state-in-mode participation factor (SIMPF) and state-in-mode sensitivity (SIMS). The SIMPF measures the contribution of a system state to the critical mode, and the SIMS measures the control sensitivity of the system state to the critical mode. The proposed SIMPF and SIMS apply to both node states and network states including active/reactive power injections and active power flows across lines. They provide new insights into the mechanism of saddle-node bifurcation and limit-induced bifurcation, two most common types of voltage instability, by revealing the role of system states. The SIMPF and SIMS can also guide the system dispatch for voltage stability enhancement. The obtained results are validated by the simulations on IEEE 118-bus system and Polish 3120-bus system.
机译:在静态电压稳定性分析中,参与因子已用作衡量系统状态下功率流Jacobian临界模式贡献的指标。但是,通常以状态模式的方式定义该指标,无法充分反映系统状态对电压崩溃的影响。在本文中,我们以一种新的状态模式观点来研究雅可比潮流。我们将临界模式表达为系统状态的加权总和,从而得出了模式内参与因子(SIMPF)和模式内灵敏度(SIMS)的定义。 SIMPF测量系统状态对临界模式的贡献,SIMS测量系统状态对临界模式的控制敏感性。提议的SIMPF和SIMS适用于节点状态和网络状态,包括有功/无功功率注入和线路上的有功功率流。通过揭示系统状态的作用,它们提供了对鞍形节点分叉和极限感应分叉(两种最常见的电压不稳定类型)机制的新见解。 SIMPF和SIMS还可以指导系统调度,以增强电压稳定性。通过对IEEE 118总线系统和Polish 3120总线系统的仿真验证了所获得的结果。

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