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A new power theory (right-angled triangle theory)

机译:新的幂理论(直角三角形理论)

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This paper presents a novel power theory with a new construction of power parameters (consisting of apparent (S), active (P) and reactive (Q) power) for sinusoidal voltage supply with linear and nonlinear loads (nonsinusoidal current). This approach decompose every power parameter into two components (fundamental and distortion), each fundamental component is perpendicular on the distortion component. This theory refutes Budeanu's allegations about the reactive power and power factor calculations and some of IEEE standards 1459-2010 assumptions. Moreover, this paper proves that the total active and reactive power is the result of square root the summation of squares of fundamental and distortion components, and not just the arithmetic summation. The new proposed theory proves that the distortion angle (??n) is not just dependent on the total angle (6>t) and on the fundamental angle (??1), but dependent on the total current (I1) and the fundamental current (I1). Moreover, it shows a new graphical representation of all power components and presents new formulas building the relationship between the total harmonic distortion (THD) and ((??), (??1) and (??1)) phase angles. The new description of power categories has been supported by diagrams, figures and mathematical formulations. In addition, randomly chosen two circuits have been designed and simulated using Matlab-Simulink program in order to test the validity of the new proposed theory in comparing with Budeanu's and some IEEE standard 1459-2010 equations.
机译:本文提出了一种新颖的功率理论,具有用于线性和非线性负载(非正弦电流)的正弦电压电源的功率参数(由视在(S),有功(P)和无功(Q)功率组成)的新结构。这种方法将每个功率参数分解为两个分量(基本分量和失真分量),每个基本分量垂直于失真分量。该理论驳斥了Budeanu有关无功功率和功率因数计算的指控以及一些IEEE标准1459-2010假设。此外,本文证明,总有功功率和无功功率是平方根的乘积,是基波和失真分量的平方之和,而不仅仅是算术求和。新提出的理论证明,畸变角(Δn)不仅取决于总角(6> t)和基本角(Δ1),还取决于总电流(I1)和基本角电流(I1)。此外,它显示了所有功率分量的新图形表示,并提出了建立总谐波失真(THD)与((Δθ),(Δθ1)和(Δθ1))相角之间关系的新公式。功率类别的新描述得到了图表,图形和数学公式的支持。此外,已经设计了随机选择的两个电路,并使用Matlab-Simulink程序进行了仿真,以测试新提出的理论与Budeanu的和IEEE 1459-2010等式进行比较的有效性。

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