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BELLAN, D.—SPADACINI, G,—FEDELI, E.——PIGNARI, S. A. : Space-Frequency Analysis and Experimental Measurement of Magnetic Field Emissions Radiated by High-Speed Railway Systems, IEEE Trans. Electromagn. Compat. 55 No. 6 (2013), 1031–1042.BELLAND.SPADACINIGFEDELIE.PIGNARIS. A.Space-Frequency Analysis and Experimental Measurement of Magnetic Field Emissions Radiated by High-Speed Railway Systems55620131031104210.1109/TEMC.2013.2258150Search in Google Scholar
LIN, T.—DOMIJAN, A. : On Power Quality Indices and Real Time Measurement, IEEE Trans. on Power Delivery 20 No. 4 (2005), 2552–2562.LINT.DOMIJANA.On Power Quality Indices and Real Time Measurement20420052552256210.1109/TPWRD.2005.852333Search in Google Scholar
VEDADY MOGHADAM, M. R.—MA, R. T. B.—ZHANG, R. : Distributed Frequency Control in Smart Grids via Randomized Demand Response, IEEE Trans. on Smart Grid 5 No. 6 (2014), 2798–2809.VEDADY MOGHADAMM. R.MAR. T. B.ZHANGR.Distributed Frequency Control in Smart Grids via Randomized Demand Response5620142798280910.1109/TSG.2014.2316913Search in Google Scholar
BELLAN, D. : Frequency Instability and Additive Noise Effects on Digital Power Measurements under Non-Sinusoidal Conditions, In: 2014 6th IEEE Power India International Conference (PIICON), 2014, pp. 1–5.BELLAND.Frequency Instability and Additive Noise Effects on Digital Power Measurements under Non-Sinusoidal Conditions2014 6th IEEE Power India International Conference (PIICON)20141510.1109/POWERI.2014.7117700Search in Google Scholar
WANG, M. H.—SUN, Y. Z. : A Practical, Precise Method for Frequency Tracking and Phasor Estimation, IEEE Trans. on Power Delivery 19 No. 4 (2004), 1547–1552.WANGM. H.SUNY. Z.A Practical, Precise Method for Frequency Tracking and Phasor Estimation19420041547155210.1109/TPWRD.2003.822544Search in Google Scholar
BELEGA, D.—DALLET, D.—PETRI, D. : Accuracy of Sine Wave Frequency Estimation by Multipoint Interpolated DFT Approach, IEEE Trans. on Instrum. Meas. 59 No. 11 (2010), 2808–2815.BELEGAD.DALLETD.PETRID.Accuracy of Sine Wave Frequency Estimation by Multipoint Interpolated DFT Approach591120102808281510.1109/TIM.2010.2060870Search in Google Scholar
WANG, M.—SUN, Y. : A Practical Method to Improve Phasor and Power Measurement Accuracy of DFT Algorithm, IEEE Trans. on Power Delivery 21 No. 3 (2006), 1054–1062.WANGM.SUNY.A Practical Method to Improve Phasor and Power Measurement Accuracy of DFT Algorithm21320061054106210.1109/TPWRD.2005.858769Search in Google Scholar
SOLOMON, O. M. : The Use of DFT Windows in Signal-to-Noise Ratio and Harmonic Distortion Computations, IEEE Trans. Instrum. Meas. 43 No. 2 (1994), 194–199.SOLOMONO. M.The Use of DFT Windows in Signal-to-Noise Ratio and Harmonic Distortion Computations432199419419910.1109/IMTC.1993.382671Search in Google Scholar
BELLAN, D. : Statistical Characterization of Harmonic Emissions in Power Supply Systems, International Review of Electrical Engineering 9 No. 4 (2014), 803–810.BELLAND.Statistical Characterization of Harmonic Emissions in Power Supply Systems94201480381010.15866/iree.v9i4.1099Search in Google Scholar
BELLAN, D. : Characteristic Function of Fundamental and Harmonic Active Power in Digital Measurements under Non-sinusoidal Conditions, International Review of Electrical Engineering 10 No. 4 (2015), 520–527.BELLAND.Characteristic Function of Fundamental and Harmonic Active Power in Digital Measurements under Non-sinusoidal Conditions1042015520527Search in Google Scholar
BELLAN, D. : Noise Propagation in Multiple-Input ADC-based Measurement Systems, Measurement Science Review 14 No. 6 (2014), 302–307.BELLAND.Noise Propagation in Multiple-Input ADC-based Measurement Systems146201430230710.2478/msr-2014-0041Search in Google Scholar
BELLAN, D. : On the Validity of the Noise Model of Quantization for the Frequency-Domain Amplitude Estimation of Low-Level Sine Waves, Metrology and Measurement Systems 22 No. 1 (2015), 89–100.BELLAND.On the Validity of the Noise Model of Quantization for the Frequency-Domain Amplitude Estimation of Low-Level Sine Waves22120158910010.1515/mms-2015-0004Search in Google Scholar
HARRIS, F. J. : On the Use of Windows for Harmonic Analysis with the Discrete Fourier Transform, Proc. of the IEEE 66 (1978), 51–83.HARRISF. J.On the Use of Windows for Harmonic Analysis with the Discrete Fourier Transform661978518310.1109/PROC.1978.10837Search in Google Scholar
PAPOULIS—PILLAI, S. U. : Probability, Random Variables and Stochastic Processes, McGraw-Hill, 4th Ed., 2002.PAPOULIS—PILLAIS. U.McGraw-Hill4th Ed.2002Search in Google Scholar
BELLAN, D.—PIGNARI, S. A. : Statistical Superposition of Crosstalk Effects in Cable Bundles, China Communications 10 No. 11 (2013), 119–128.BELLAND.PIGNARIS. A.Statistical Superposition of Crosstalk Effects in Cable Bundles1011201311912810.1109/CC.2013.6674216Search in Google Scholar