Power components under nonsinusoidal conditions using a power multivector

Anthoula Menti, T. Zacharias, J. Milias-Argitis
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引用次数: 2

Abstract

In this paper, a description of power components in single-phase circuits under nonsinusoidal conditions is provided from a quantitative as well as a qualitative perspective. The representation of power is based on Geometric Algebra, a mathematical tool that provides the means to encode all the necessary information in a single entity. This entity is the power multivector, which is analogous to complex power under sinusoidal conditions. An interpretation of each power component is then derived, based on a generalization of the concept of mutual coupling. It is also verified that this approach is consistent with other well-established methods.
非正弦条件下使用功率多向量的功率分量
本文从定量和定性的角度对非正弦条件下单相电路中的功率元件进行了描述。权力的表示基于几何代数,这是一种数学工具,提供了在单个实体中编码所有必要信息的手段。这个实体是幂多向量,类似于正弦条件下的复幂。然后,根据相互耦合概念的推广,推导出每个功率分量的解释。还验证了这种方法与其他行之有效的方法是一致的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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