2019
DOI: 10.1109/tsg.2018.2886849
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Frequency Invariant Transformation of Periodic Signals (FIT-PS) for Classification in NILM

Abstract: This paper presents a new signal representation called Frequency Invariant Transformation of Periodic Signals (FIT-PS) for the context of Non-Intrusive Load Monitoring (NILM). Compared to former approaches, where a conglomeration of different signal forms has been used, the presented approach is based on a single signal form containing all information. The core idea of this work is to use the original current waveform relatively to the reference voltage as a signature for NILM. In general, the relation of samp… Show more

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Cited by 20 publications
(9 citation statements)
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“…A noteworthy example can be found in [192], where the original current waveform, serving as a NILM signature, undergoes a frequency-invariant transformation. This transformation, based on periodic signals, aligns uncorrelated sample data with a fixed multiple of the grid frequency.…”
Section: ) Frequency Feature Extractionmentioning
confidence: 99%
“…A noteworthy example can be found in [192], where the original current waveform, serving as a NILM signature, undergoes a frequency-invariant transformation. This transformation, based on periodic signals, aligns uncorrelated sample data with a fixed multiple of the grid frequency.…”
Section: ) Frequency Feature Extractionmentioning
confidence: 99%
“…In detail, selection of odd harmonic current vectors for identification of variable power loads and power electronics has been presented in [47], [48]. Furthermore, a frequency invariant transformation for periodic current signals has been presented in [49] converting uncorrelated samples to multiples of the grid frequency. Moreover, the approach in [50] uses odd current harmonics in combination with a transient event detection stage and utilizes a bipartite graph matching problem for disaggregation.…”
Section: Introductionmentioning
confidence: 99%
“…Besides using raw time series [14], several works [34], [35] consider frequency domain or other transformations that typically preserve the dimensionality. However, more recently time-series to image transformations that expand the 1D time series into a 2D image have been considered.…”
Section: B Dimensionality Expansion Through Time Series To Image Tran...mentioning
confidence: 99%