[[1] ARMADA, A. G. : Understanding the Effects of Phase Noise in Orthogonal Frequency Division Multiplexing (OFDM), IEEE Trans. Broadcasting 47 No. 2 (June 2001), 153-159.10.1109/11.948268]Search in Google Scholar
[[2] ZHANG, Y-LIU, H. : MIMO-OFDM Systems in the Presence of Phase Noise and Doubly Selective Fading, IEEE Trans. Vehicular Tech. 56 No. 4, Part 2 (July 2007), 2277-2285.10.1109/TVT.2007.897236]Search in Google Scholar
[[3] BARAN, O.-KASAL, M. : Modeling of the Phase Noise in Space Communication Systems, Radioengineering 19 No. 1 (Apr 2010), 141-148.]Search in Google Scholar
[[4] IEEE Std 1139-2008 - IEEE Standard Definitions of Physical Quantities for Fundamental Frequency and Time Metrology - Random Instabilities, IEEE, 2009.]Search in Google Scholar
[[5] WALLS,W. F. : Practical Problems Involving Phase NoiseMeasurements, Proc. 33rd Annual Precise Time and Time Interval (PTTI) Meeting 2001, pp. 407-416.]Search in Google Scholar
[[6] HAJIMIRI, A.-LEE, T. H. : A General Theory of Phase Noise in Electrical Oscillators, IEEE J. Solid-State Circuits 33 No. 2 (Feb 1998), 179-194.10.1109/4.658619]Search in Google Scholar
[[7] RAUSCHER, C.-JANSSEN, V.-MINIHOLD, R. : Fundamentals of Spectrum Analysis, Rohde & Schwarz, 2008.]Search in Google Scholar
[[8] HUGHES, J. M. : Real World Instrumentation with Python, O’Reilly Media, 2011.]Search in Google Scholar
[[9] LEE, T. H.-HAJIMIRI, A. : Oscillator Phase Noise: A Tutorial, IEEE J. Solid-State Circuits 35 No. 3 (Mar 2000), 326-336.10.1109/4.826814]Search in Google Scholar
[[10] LEESON, D. B. : A Simple Model of Feedback Oscillator Noise Spectrum, Proc. IEEE, 54 No. 2 (Feb 1966), 329-330.10.1109/PROC.1966.4682]Search in Google Scholar
