控制理论(社会学)
分叉
混乱的
非线性系统
发电机(电路理论)
电力系统
霍普夫分叉
激发
动力学(音乐)
功率(物理)
倍周期分岔
永磁同步发电机
分叉理论的生物学应用
计算机科学
复杂动力学
鞍结分岔
数学
物理
数学分析
控制(管理)
人工智能
声学
量子力学
作者
Pouya Mahdavipour Vahdati,A. Kazemi
标识
DOI:10.1109/iraniancee.2016.7585796
摘要
In this paper, a comprehensive analysis on bifurcations of a model power system has been performed. Power system consists of synchronous generator, dynamic load, infinite bus and the network in between these elements. Input mechanical power of synchronous generator, reactive power demand at load bus, and reference voltage of excitation system are considered as bifurcation parameters. The dynamics are analyzed under three different dimensions, 6 dimensional dynamics, 7 dimensional dynamics and 9 dimensional dynamics, which has not been analyzed in previous studies. Dynamic and static bifurcations are studied, and as a result of cascading period doubling bifurcations in periodic orbits emerged from Hopf bifurcations, chaotic observations in system behavior is confirmed.
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