In electrical engineering, the K-factor of a power transformer is a measure of how well it can handle harmonic distortion. Transformers which are designed to handle harmonic distortion are referred to as K-rated transformers.^[1][2][3]

In an alternating current power system, electrical energy is ideally transmitted as a pure sine wave, typically at a fundamental frequency of 50 Hz or 60 Hz. However, switching can lead to distortion in the power system, resulting in a non-sinusoidal waveform. This deviation from a pure sinusoidal waveform is measured using harmonics. The nth harmonic is a waveform at an integer multiple of the fundamental frequency. For example, a wave transmitted with a fundamental frequency of 60 Hz would have its 2nd harmonic at 120 Hz, its 3rd harmonic at 180 Hz, its 4th harmonic at 240 Hz, and so on. The waveform is considered to be a sum of all harmonic components.^[4] A K-rated power transformer is one that is designed to withstand this harmonic distortion. The K-factor is a measure of how well it mitigates distortion.^[1][2]

The following formula is used to calculate the K-factor of a transformer:^[5]

${\displaystyle K=\sum _{h=1}^{\infty }I_{h}^{2}h^{2}}$

Where:

• K is the K-factor
• h is the harmonic order
• I_h is the per-unit of rated rms load current at the hth harmonic order

The following table lists typical K-factors used depending on the harmonics produced by the loads:^[5]

Transformers with a larger K-factor are more expensive.^[5]

• K-factor
• Harmonics (electrical power)

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