A Cumulative-signals-based Method for Time Delay Estimation

[1] Bendat, J.S., Piersol, A.G. (2010). Random Data - Analysis and Measurement Procedures, Fourth Edition. Wiley.Search in Google Scholar

[2] Jacovitti, G., Scarano, G. (1993). Discrete time technique for time delay estimation. IEEE Transactions on Signal Processing, 41 (2), 525-533.10.1109/78.193195Search in Google Scholar

[3] Hanus, R., Kowalczyk, A., Szlachta, A., Chorzępa, R. (2018). Application of conditional averaging to time delay estimation of random signals. Measurement Science Review, 18 (4), 130-137.10.1515/msr-2018-0019Search in Google Scholar

[4] Hanus, R., Zych, M., Petryka, L., Świsulski, D. (2014). Time delay estimation in two-phase flow investigation using the γ-ray attenuation technique. Mathematical Problems in Engineering, 2014, 475735.10.1155/2014/475735Search in Google Scholar

[5] Mosorov, V. (2006). Phase spectrum method for time delay estimation using twin plane electrical capacitance tomography. Electronics Letters, 42 (11), 630-632.10.1049/el:20060338Search in Google Scholar

[6] Mosorov, V. (2008). Flow pattern tracing for mass flow rate measurement in pneumatic conveying using twin plane electrical capacitance tomography. Particle & Particle Systems Characterization, 25 (3), 259-265.10.1002/ppsc.200700034Search in Google Scholar

[7] Roshani, G.H., Nazemi, E. Roshani, M.M. (2017). Usage of two transmitted detectors with optimized orientation in order to three phase flow metering. Measurement, 100 (1), 122-130.10.1016/j.measurement.2016.12.055Search in Google Scholar

[8] Zych, M., Hanus, R., Wilk, B., Petryka, L., Świsulski, D. (2018). Comparison of noise reduction methods in radiometric correlation measurements of two-phase liquid-gas flows. Measurement, 129, 288-295.10.1016/j.measurement.2018.07.035Search in Google Scholar