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One-Dimensional Spectral Analysis Techniques for Multilevel PWM Strategies

机译:多电平PWM策略的一维频谱分析技术

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This paper presents a novel spectral analysis technique for multilevel modulation. Conventionally, such analyses use a double Fourier series technique, but this approach can become intractable when complex reference waveforms (e.g., multilevel space vector offsets) and regular sampling processes are considered. In contrast, the strategy proposed in this paper separates the multilevel pulse width modulation (PWM) waveform into a spectral image of the reference, and sideband basis functions which are then expanded using a one-dimensional Fourier series. The coefficients of this Fourier series are defined by a one-dimensional Fourier integral that is simpler in form compared to the corresponding double integral associated with the double Fourier series. This analysis technique naturally incorporates regular sampling, and a discrete formulation is developed that enables complex PWM reference waveforms, including centered space vector offsets, to be solved. Results of this analysis are validated against previously published multilevel inverter double Fourier series results and matching switched simulations.
机译:本文提出了一种用于多级调制的新型频谱分析技术。常规上,这种分析使用双重傅里叶级数技术,但是当考虑复杂的参考波形(例如,多级空间矢量偏移)和常规采样过程时,该方法可能变得棘手。相比之下,本文提出的策略将多级脉冲宽度调制(PWM)波形分离为参考光谱和边带基函数,然后使用一维傅里叶级数展开。该傅立叶级数的系数由一维傅立叶积分定义,该维一维积分的形式比与双傅立叶级数关联的相应双积分更简单。这种分析技术自然包含常规采样,并且开发出一种离散公式,可以解决复杂的PWM参考波形,包括居中的空间矢量偏移。根据先前发布的多电平逆变器双傅立叶级数结果和匹配的开关仿真,验证了此分析的结果。

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