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In quest of experimental support for the increased real and reactive power in the Czarnecki power model under nonsinusoidal waveforms

机译:为在非正弦波形下的Czarnecki功率模型中增加有功功率和无功功率寻求实验支持

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In a sinusoidal system, the interpretations of the power quantities S, P and Q are well established by the relation S2 = p2 + Q2 and the mechanisms for improving power factor by decreasing Q are clearly devised. In case of nonsinusoidal system the relation S2 = p2 + Q2 is not valid and there appeared numerous power theories due to Budeanu, Fryze, Kusters and Moore, Shepherd and Zakikhani, Czarnecki and etc. [1,2]for the analysis of such systems in order to find additional power components(s) that would balance the new power equation and would provide necessary clues for the improvement of power factor (pf) accurate billing for consumed real power (P) and imposing penalty for drawing excessive reactive power (Q) or causing distortions on the wave shapes by connecting nonlinear semiconductor loads. The issue started in 1892 [2] when the German Engineer Steinmetz observed for the first time that in a resistive electric arc welding circuit (Fig. 3) the apparent power S was greater than the real power, P. However, no consensus theory could yet be developed. This paper particularly deals with the Czarnecki Power Model of 1987 (11) to see if there could be found any suitable interpretation of his model in favour of the increased real and reactive power that had entered into his model during his advocacy [3] for the abandonment of the well-accepted power theory S2 = p2 + QB2 + DB2 put forward by Prof C. I. Budeanu in 1927 [4]. The interpretation could be used as an indicator for the overall power management (III) in nonsinusoidal situations. The works are still at academic levels, experiments are going on as per setup of Fig. 6 and the results would be published in due time.
机译:在正弦系统中,通过关系S 2 = p 2 + Q 2 并且清楚地设计了通过减小​​Q来改善功率因数的机制。在非正弦系统的情况下,关系S 2 = p 2 + Q 2 无效,并且由于Budeanu,Fryze出现了许多幂理论,Kusters和Moore,Shepherd和Zakikhani,Czarnecki等[1,2]分析此类系统,以便找到可以平衡新功率方程并为改进以下公式提供必要线索的其他功率分量。功率因数(pf)对消耗的有功功率(P)进行准确计费,并由于连接非线性半导体负载而对消耗过多的无功功率(Q)或在波形上造成畸变施加惩罚。这个问题始于1892年[2],当时德国工程师Steinmetz第一次观察到在电阻电弧焊电路中(图3),视在功率S大于有功功率P。但是,没有共识理论可以尚未开发。本文特别研究了1987年的Czarnecki权力模型(11),看是否可以找到对他的模型的任何合适的解释,以支持在他的倡导过程中进入他的模型的增加的有功和无功功率[3]。放弃了公认的幂理论S 2 = p 2 + QB 2 + DB 2 1927年CI Budeanu教授[4]。该解释可以用作非正弦情况下总体电源管理(III)的指标。这些作品仍处于学术水平,按照图6的设置进行实验,其结果将在适当的时候发布。

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