The correlation functions of power as a new proposition to describe power states in circuits with periodical voltage and current waveforms

M. Hartman, M. Hashad
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引用次数: 2

Abstract

The analysis of energy transfer in the circuits is based on the instantaneous power p(t), which is the product of the two waveforms u(t),i(t) . An interesting thing is the search for mutual relations between these two waveforms. In the paper the authors made an attempt to describe power states in electrical circuits with periodic waveforms with the help of the correlation of the two functions. In mathematics correlation is the measure of similarity or mutual dependence between the two functions. Electrical energy is a simultaneous and mutual cooperation of voltage and current waveforms - therefore, the authors defined and examined the correlation function Psi(t) of these waveforms. On the basis of the defined correlation function between the voltage and the current, the authors introduced two new powers: the sine power function Psis t and the cosine power function Psic t.
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功率相关函数是描述具有周期性电压和电流波形的电路中功率状态的一个新命题
电路中能量传递的分析是基于瞬时功率p(t),它是两个波形u(t),i(t)的乘积。一件有趣的事情是寻找这两种波形之间的相互关系。在本文中,作者尝试用周期波形来描述电路中的功率状态,利用这两个函数的相关性。在数学中,相关性是两个函数之间相似性或相互依赖性的度量。电能是电压和电流波形的同时相互作用,因此,作者定义并检验了这些波形的相关函数Psi(t)。在已定义的电压与电流相关函数的基础上,引入了两种新的幂函数:正弦幂函数Psis t和余弦幂函数Psic t。
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