虚惯性对通信时滞微电网稳定延迟裕度的影响

S. Hasen, Şahin Sönmez, S. Ayasun
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引用次数: 1

摘要

可再生能源(RESs)的高度渗透可能会导致电力系统的振荡,因为惯性减少,而通信网络产生的时间延迟可能会损害系统性能并引起频率波动。本文采用Rekasius代入法计算了具有虚拟惯性(VI)和恒定通信延迟的孤岛微电网(MG)的稳定延迟裕度。对于有限正时滞,该方法寻求找到特征方程的所有可能的纯复根。该方法首先将特征多项式中的超越项转化为正则多项式。然后,利用Routh-Hurwitz稳定性准则计算具有交叉频率和稳定延迟裕度的纯虚根。对于大范围的比例积分(PI)控制器增益,估计了MG边际稳定的时滞值。利用拟多项式映射的寻根器(QPmR)算法和Matlab/Simulink中的时域仿真验证了结果的准确性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Impact of Virtual Inertia on Stability Delay Margins of Micro grids with Communication Time Delay
High penetration of renewable energy sources (RESs) may contribute to power system oscillations due to diminished inertia, while communication networks generate time delays that can compromise system performance and induce frequency fluctuations. This paper uses Rekasius substitution to compute the stability delay margin of an islanded micro grid (MG) with virtual inertia (VI) and constant communication delay. For a finite positive time delay, the approach seeks to find all possible purely complex roots of the characteristic equation. The method starts by converting the transcendental terms in the characteristic polynomial into a regular polynomial. After that, the Routh-Hurwitz Stability Criterion is used to calculate the purely imaginary roots with the crossing frequency and stability delay margin. Time delay values at which the MG is marginally stable are estimated for a wide range of proportional-integral (PI) controller gains. Accuracy of results is verified using quasi-polynomial mapping-based root finder (QPmR) algorithm and time-domain simulations in Matlab/Simulink.
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