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A new second-order generalized integrator based quadrature signal generator with enhanced performance

机译:一种新的基于二阶广义积分器的正交信号发生器,具有增强的性能

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Due to the simplicity and flexibility of the structure of the Second-Order Generalized Integrator based Quadrature Signal Generator (SOGI-QSG), it has been widely used over the past decade for many applications such as frequency estimation, grid synchronization, and harmonic extraction. However, the SOGI-QSG will produce errors when its input signal contains a dc component or harmonic components with unknown frequencies. The accuracy of the signal detection methods using it may hence be compromised. To overcome the drawback, the First-Order System (FOS) concept is first used to illustrate the principle of the SOGI-QSG, based on which, an improved Second-Order SOGI-QSG (SO-SOGI-QSG) is then proposed by referring the relationship of the standard FOS and the second-order system. The proposed SO-SOGI-QSG inherits the simplicity of the SOGI-QSG, while it has much stronger attenuation ability for both low- and high-frequency components. A detailed parameter design procedure for the SO-SOGI-QSG is provided in this paper as well. The effectiveness of the proposed SO-SOGI-QSG is finally validated by experimental results.
机译:由于基于二阶通用积分器的正交信号发生器(SOGI-QSG)的结构的简单性和灵活性,在过去的十年中,它已被广泛用于许多应用,例如频率估计,电网同步和谐波提取。但是,当SOGI-QSG的输入信号包含直流分量或未知频率的谐波分量时,将产生错误。因此,使用它的信号检测方法的准确性可能会受到影响。为了克服该缺陷,首先使用一阶系统(FOS)概念来说明SOGI-QSG的原理,然后在此基础上,提出了一种改进的二阶SOGI-QSG(SO-SOGI-QSG)。参考标准FOS和二阶系统的关系。提出的SO-SOGI-QSG继承了SOGI-QSG的简单性,同时对低频和高频分量都具有更强的衰减能力。本文还提供了SO-SOGI-QSG的详细参数设计过程。实验结果最终验证了所提出的SO-SOGI-QSG的有效性。

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