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Weighted multipoint interpolated DFT to improve amplitude estimation of multifrequency signal

IEEE Transactions on Instrumentation and Measurement · 2002 · Vol. 51(2) · pp. 287–292
Dušan Agrež

Abstract

This paper describes the error reduction of frequency and amplitude estimates of the periodic signals with multipoint interpolated discrete Fourier transform (DFT). The bias removal and noise sensitivity properties of the interpolation algorithms are studied for rectangular and Hanning windows. The correction improves with increasing the number of the interpolation points of the DFT. The use of a suitable interpolation algorithm depends on the effective bits of the A/D conversion, on the position of the frequency component of the signal and on the mutual component interspacing along the frequency axis. Using different algorithms, we change adaptively the apparent window shape for the particular component.

Advanced Electrical Measurement TechniquesSoil Moisture and Remote SensingMagnetic Properties and ApplicationsInterpolation (computer graphics)AlgorithmDiscrete Fourier transform (general)AmplitudeSIGNAL (programming language)Window functionNoise (video)MathematicsPosition (finance)Reduction (mathematics)
Citations
292
FWCI
2.40
field-weighted impact
References
11
Percentile
90%
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Citations per year
References
High-Accuracy Analog Measurements via Interpolated FFT
IEEE Transactions on Instrumentation and Measurement · 1979 · 428 citations
Interpolation Algorithms for Discrete Fourier Transforms of Weighted Signals
IEEE Transactions on Instrumentation and Measurement · 1983 · 461 citations
The interpolated fast Fourier transform: a comparative study
IEEE Transactions on Instrumentation and Measurement · 1992 · 307 citations
Spectrum analysis—A modern perspective
Proceedings of the IEEE · 1981 · 3,151 citations
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