I. Introduction
Electrical arc furnaces (EAFs) are special types of loads for a power system, being the sources of unexpected power system frequency components, such as even harmonics and significant amounts of interharmonics in addition to the expected power system harmonics. Moreover, these components are highly time-varying, i.e., the amplitudes of the components need to be recomputed in almost every cycle of the fundamental frequency. Therefore, analysis of EAF currents and voltages requires special attention. Power system harmonics are usually analyzed by discrete Fourier transform (DFT) based frequency analysis methods [1]. The calculated DFT coefficients have no time dependence and the variation of the components in time cannot be traced, once the DFT coefficients are obtained, which is an important disadvantage when time-varying EAF currents are considered. Short-time Fourier transform, which is the DFT applied on short-time windowed signals, is introduced to keep track of the variation of the frequency components in time [1]. In the DFT-based methods, in order to increase the resolution in the frequency-domain, the window size in time-domain should be increased, which causes the loss of localization in time, i.e., the variations of the frequency components in time are observed as their averages inside the window. For the signal to be stationary inside the analysis window, the window size has to be reduced, however, this causes DFT frequency resolution to be decreased.