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Transient dynamics in electric power system with DC transmission: fractal growth in stability boundary

机译:直流输电电力系统的瞬态动力学:稳定边界的分形增长

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The paper is concerned with transient dynamics and stability of an electric power system with DC transmission. Nowadays, DC transmission systems are widely applied to conventional electric power systems. However, the transient dynamics of AC/DC power systems, affected by the active power that flows into DC transmissions, is not entirely understood. The paper derives a non-symmetrical swing equation system to analyse the transient dynamics of an AC/DC power system. The non-symmetry implies a unidirectional component of an external forcing that corresponds to both DC power and exciting power swing. The paper discusses a stability boundary and its qualitative change in the non-symmetrical swing equation system. An understanding of the stability boundary gives an important clue to the transient dynamics of AC/DC power systems. Fractal structure growth in the stability boundary caused by the change of DC power flow is described. The existence of a fractal boundary implies that the system behaviour becomes chaotic and unpredictable, depending on the operation of the DC transmission.
机译:本文涉及具有直流输电的电力系统的瞬态动力学和稳定性。如今,直流输电系统已广泛应用于常规电力系统。但是,AC / DC电源系统的瞬态动力学受流入DC传输中的有功功率的影响尚不完全清楚。本文推导了一个非对称摆动方程系统,以分析AC / DC电力系统的瞬态动力学。非对称性意味着外部强迫的单向分量,它既对应于直流功率,又对应于励磁功率摆幅。本文讨论了非对称摆动方程组的一个稳定边界及其质的变化。对稳定性边界的理解为交流/直流电源系统的瞬态动力学提供了重要线索。描述了由于直流潮流的变化引起的稳定边界中的分形结构增长。分形边界的存在意味着系统行为变得混乱且不可预测,这取决于直流传输的操作。

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