漂移矢量场分解:在多机暂态稳定性增强中的应用

S. Kulkarni, M. Parimi, S. Wagh, N. Singh
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引用次数: 0

摘要

势函数的知识在系统稳定性分析中是最重要的。在机械系统中,能量被认为是势函数。文献中基于被动性的方法旨在寻找势函数,这对于某些类型的系统(如生物系统)可能是不成功的。不幸的是,对于Lyapunov函数的构造不存在一般规则,因此需要设计者在特定系统上的专业知识和直觉来定义候选函数。本文提出了一种对代表一般动力系统的漂移矢量场进行分解后生成势函数的系统方法。该方法在不求解偏微分方程的情况下,利用梯度公式推导控制律,适用于有耗多机系统。在电力系统实例上验证的结果可用于暂态稳定分析和增强。
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Decomposition of drift vector field: An application to multi-machine transient stability enhancement
Knowledge of a potential function is of prime importance in stability analysis of systems. In mechanical systems, energy is considered as potential function. Passivity based methods in literature aim in finding potential function, which may prove unsuccessful for certain class of systems e.g. biological systems. Unfortunately, no general rules exist for the construction of a Lyapunov function, so expertise and intuition of the designer on the specific system is required to define a candidate function. Present paper proposes a systematic method to generate a potential function after decomposing a drift vector field representing a general dynamical system. The method finds application in lossy multi-machine systems for deriving a control law using gradient formulation without solving partial differential equations. The results validated on examples in the area of power system are used in transient stability analysis and enhancement.
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