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New Modalities in Performing the “abc-$lphaeta$” and “$lphaeta$-abc” Coordinates Conversion using Hilbert Transform

机译:使用希尔伯特变换执行“ abc- $ alpha beta $ ”和“ $ alpha beta $ -abc”坐标转换的新方法

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The paper presents new modalities to transform the relations from the “abc” coordinates to the “ αβ” coordinates and vice versa using the Hilbert transform. The new analysis of the unbalanced three-phase system is achieved by symmetrical components method. The method is based on the properties of the Hilbert transform. At the beginning, relations are developed for calculating the symmetrical components in “abc” natural coordinates of a three-phase system. In the end, similar relationships in “ αβ” coordinates are developed. There are also presented the conversion relations between different quantities expressed in both coordinate systems. The analysis is done for the general case of an unbalanced, non-sinusoidal, distorted three-phase system. Symmetrical components will be implicitly determined for each group of harmonics of the same frequency. The main conclusion is that the Hilbert transform based method represents an important analytical and computational tool regarding the unbalanced three-phase systems.
机译:本文提出了使用Hilbert变换将关系从“ abc”坐标转换为“αβ”坐标,反之亦然的新方法。通过对称分量法对不平衡三相系统进行了新的分析。该方法基于希尔伯特变换的属性。最初,开发了用于计算三相系统的“ abc”自然坐标中的对称分量的关系。最后,在“αβ”坐标中建立了相似的关系。还介绍了在两个坐标系中表示的不同数量之间的转换关系。针对不平衡,非正弦,畸变的三相系统的一般情况进行了分析。对于相同频率的每组谐波,将隐式确定对称分量。主要结论是,基于希尔伯特变换的方法代表了有关不平衡三相系统的重要分析和计算工具。

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