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SoC-Based Droop Coefficients Stability Region Analysis of the Battery for Stand-Alone Supply Systems With Constant Power Loads

机译:基于SoC的下垂系数电池的稳定性区域分析,用于恒定功率负载的独立供应系统

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摘要

The droop control is an advantageous approach for stand-alone supply systems consisting of multiple batteries, allowing among various inverters without intercommunication. The droop coefficients of batteries always vary with their state-of-charge (SoC) and charge/discharge mode, resulting in small-signal instability. Nevertheless, the existing impedance-based approaches can only assess the droop coefficients stability point, but not the stability region. Therefore, this article proposes a droop coefficients stability region analysis approach. First, the charge/discharge SoC-based droop controlled battery, the P&Q controlled distributed generator and the constant power load are separately discussed. Meanwhile, the state matrix and return-ratio matrix are established, respectively. Furthermore, the novel forbidden region criterion based on the return-ratio matrix is constructed, which reduces conservatism compared with norm-based impedance criteria and partial forbidden region criteria. Such a forbidden region criterion is first switched to the Hurwitz identification problem regarding the equivalent return-ratio matrix. Combined the state matrix and the equivalent return-ratio matrix, the generalized incidence matrix is constructed to simultaneously identify subsystem stability and interactive stability. Based on the generalized incidence matrix, an adaptive step search strategy is proposed to obtain the droop coefficients coordinated stability region. Finally, the simulation and experimental results illustrate the validity of the proposed method.
机译:下垂控制是一种有利的方法,用于由多个电池组成的独立供应系统,允许在没有相互通信的情况下允许各种逆变器。电池的下垂系数总是随着它们的充电状态(SOC)和充电/放电模式而变化,导致小信号不稳定。然而,现有的基于阻抗的方法只能评估下垂系数稳定点,而不是稳定区域。因此,本文提出了下垂系数稳定性区域分析方法。首先,分别讨论电荷/放电SOC基下垂电池,P&Q控制分布式发电机和恒定功率负载。同时,分别建立了态矩阵和返回率矩阵。此外,构建了基于返回比矩阵的新型禁区标准,其与基于规范的阻抗标准和部分禁区标准相比减少了保守主义。这种禁止区域标准首先切换到关于等效返回率矩阵的HurWitz识别问题。组合状态矩阵和等效返回率矩阵,构建广义入射矩阵以同时识别子系统稳定性和交互式稳定性。基于广义入射矩阵,提出了一种自适应步骤搜索策略以获得下垂系数协调稳定区域。最后,模拟和实验结果说明了所提出的方法的有效性。

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