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Admittance matrix computation and stability analysis of droop controlled DC micro-grids with CPL ?

机译:通过CPL

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In this paper, an analytical method of computing the admittance matrix is introduced that facilitates the stability analysis of DC micro-grid systems, in presence of constant power loads (CPLs). Due to their nonlinear behaviour, CPLs can yield instability in DC micro-grids; an effect referred to as ‘negative impedance instability’. The proposed method is particularly useful when a typical controller (droop control, voltage regulation) is designed to control the DC bus voltage of the micro-grid, as it allows the factorisation of the admittance matrix separating singular matrices. In doing so, the closed-loop stability proof can be more easily approached by isolating the singularities and, then employing straightforward linear algebra tools to arrive at the stability conditions. In order to validate the proposed approach, compute the admittance matrix and test the stability conditions, a DC micro-grid withnDC/DC power converters connected to a CPL is considered. Simulation results are also displayed to demonstrate the desired operation of the DC micro-grid control and design framework.
机译:在本文中,被引入计算所述导纳矩阵的分析方法有利于DC微电网系统的稳定性分析,在恒定功率负载(CPL的)的存在。由于它们的非线性行为,CPL的可产生在DC微栅不稳定;的效果被称为“负阻抗不稳定”。所提出的方法是,当一个典型的控制器(下垂控制,电压调节)被设计成控制微电网的DC总线电压是特别有用的,因为它允许的导纳矩阵分离奇异矩阵的因数分解。在这样做时,闭环系统的稳定性证明可以更容易地通过隔离奇点,然后采用简单的线性代数工具在稳定的条件到达接近。为了验证所提出的方法,计算所述导纳矩阵并测试稳定性的条件下,连接到CPL的DC微电网withnDC / DC功率转换器被认为。仿真结果也被显示以展示DC微电网控制和设计框架的期望的操作。

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