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Theorems of compensation and Tellegen in non-sinusoidal circuits via geometric algebra

机译:非正弦电路中的几何代数补偿和Telegen定理

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摘要

Presently, it is not possible to corroborate Tellegen's theorem or to articulate the compensation theorem in the frequency domain when considering all the harmonics simultaneously. The circuit analysis approach based on geometric algebra is used here to solve these two challenges. We show here the significance of representing harmonics by k -vectors and how k -vectors process the magnitude, the phase and the frequency of a sine wave. We take a tutorial approach and provide examples to demonstrate both, the simplicity of this approach and how a distinct representation of time-domain signals of different frequencies facilitates both, energy analysis and confirming the principle of superposition and Kirchhoff's circuits’ laws in non-sinusoidal conditions when considering all the harmonics simultaneously.
机译:当前,当同时考虑所有谐波时,不可能在频域上证实泰勒根定理或表达补偿定理。这里使用基于几何代数的电路分析方法来解决这两个挑战。我们在这里展示了用 k -vectors和 k -矢量处理正弦波的大小,相位和频率。我们采用辅导方法并提供示例,以说明该方法的简单性以及不同频率的时域信号的独特表示如何促进能量分析并确定非正弦曲线的叠加原理和基尔霍夫电路定律同时考虑所有谐波的条件。

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