Inverter harmonic calculation method - LS power generation

Create Date: 2024-8-30 12:03:23|Source: LS/Power Generation

1. Method 1

Method 1: Fourier transform to obtain the amplitude and phase of each harmonic of voltage and current, calculate the active power of each harmonic according to P=√3UIcosφ, and add the active power of all harmonics to obtain the harmonic power.

Method 2: Measure the total active power, obtain the fundamental amplitude and phase of voltage and current by Fourier transform, and calculate the fundamental active power according to P=√3UIcosφ, and the total active power minus the fundamental active power is the harmonic power. The accuracy of harmonic power measurement is low, and the higher the harmonic frequency, the lower the accuracy, so the second method is recommended.

                               Inverter harmonic calculation method - LS power generation

2. Method 2

1) Primary side of the inverter

The possibility of distortion of the power supply voltage is very small, while the distortion of current harmonics is very likely. It can be used in power calculations

  P=U*I1*cosa1;

  S=U*I;

  PF=P/S=(I1/I)*cosa1;

You can also write a simplified formula of this formula according to the boundary of THDi and DPF; There is a lot of writing in various textbooks.

2) Secondary side of inverter:

According to Zhou Shouchang's "Circuit Principle" and "Non-sinusoidal Periodic Current Circuit Analysis", the power cannot occur between different harmonic voltages and currents, and its product is 0. Then, in addition to the fundamental power, the harmonic power is easy to calculate. Able to write summation symbols (h=1 to ∞) (Uh*Ih*cosah).

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