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Impact of the exciter voltage limit to small signal stability region of a three-bus power system

机译:励磁机电压极限对三总线电源系统的小信号稳定区域的影响

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We investigate the influence of non-differential components to the power system small signal stability region in this paper. A method named unified expression function (UEF) is introduced to describe the piecewise, continuous and non-differential function in the small signal stability study. It converts non-differential points of the original function to poles of the UEF's derivative function. Then the derivative at those poles can be approximated by UEF's left-hand or right-hand derivative limits according to the requirement. Based on this method, impact of the exciter voltage limit to power system small signal stability region is then deeply discussed using a simple three-bus power system. We find that the exciter voltage limit can change elements of the system Jacobian matrix so as to cause jump of the system critical eigenvalue. As a result, two new Hopf bifurcation boundaries and a new instability hole emerge in the small signal stability region. When the exciter voltage limit varies, the new instability hole and the new Hopf bifurcation boundaries will change significantly. It makes the topological characteristics of the small signal stability region much more complicated. Since there are many non-differential components in power systems, they should be correctly considered in power system stability studies.
机译:我们研究了非差分分量对电力系统小信号稳定区域的影响。在小信号稳定性研究中,引入了一种称为统一表达函数(UEF)的方法来描述分段,连续和非微分函数。它将原始函数的非微分点转换为UEF导数函数的极点。然后,可以根据需要用UEF的左侧或右侧导数限制来近似这些极点处的导数。基于此方法,然后使用简单的三母线电力系统深入讨论了励磁机电压极限对电力系统小信号稳定区域的影响。我们发现,激励器电压极限会改变系统雅可比矩阵的元素,从而引起系统临界特征值的跳跃。结果,在小信号稳定区域中出现了两个新的Hopf分叉边界和一个新的不稳定性孔。当激励器电压极限变化时,新的不稳定孔和新的Hopf分叉边界将发生显着变化。这使得小信号稳定区域的拓扑特性更加复杂。由于电力系统中有许多非差分组件,因此在电力系统稳定性研究中应正确考虑它们。

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